HilbertVis/0000755000175000017500000000000014147407723012470 5ustar nileshnileshHilbertVis/DESCRIPTION0000644000175000017500000000122014136072554014167 0ustar nileshnileshPackage: HilbertVis Version: 1.52.0 Date: 2013-10-07 Title: Hilbert curve visualization Author: Simon Anders Maintainer: Simon Anders Depends: R (>= 2.6.0), grid, lattice Suggests: IRanges, EBImage Description: Functions to visualize long vectors of integer data by means of Hilbert curves License: GPL (>= 3) URL: http://www.ebi.ac.uk/~anders/hilbert biocViews: Visualization git_url: https://git.bioconductor.org/packages/HilbertVis git_branch: RELEASE_3_14 git_last_commit: e972484 git_last_commit_date: 2021-10-26 Date/Publication: 2021-10-26 NeedsCompilation: yes Packaged: 2021-10-26 21:38:52 UTC; biocbuild HilbertVis/man/0000755000175000017500000000000014136047367013245 5ustar nileshnileshHilbertVis/man/plotLongVector.Rd0000644000175000017500000000222314136047367016514 0ustar nileshnilesh\name{plotLongVector} \alias{plotLongVector} \title{ A simple function to plot a very long vector. } \description{ This function does basically the same as just calling \code{plot( vec )} but is much faster in case of a very long vector. This is because it first calls \code{\link{shrinkVector}}. } \usage{ plotLongVector(vec, offset = 1, shrinkLength = 4000, xlab = "", ylab = "", ...) } %- maybe also 'usage' for other objects documented here. \arguments{ \item{vec}{ The numerical vector to be plotted. May be an ordinary or an IRanges::Rle vector. } \item{offset}{ The x axis is labelled with numbers from \code{offset} to \code{offset+length(vec)-1}. } \item{shrinkLength}{ To which length to shrink the vector before plotting it. Should be at least the width of your plot in pixels.} \item{xlab}{ The label of the x axis, to be passed to \code{\link{plot}}. } \item{ylab}{ The label of the y axis, to be passed to \code{\link{plot}}. } \item{\dots}{ Further arguments to be passed to \code{\link{plot}}.} } \value{ Invisible Null and a plot. } \author{ Simon Anders, EMBL-EBI, sanders@fs.tum.de } \examples{ plotLongVector( rep( 1:100000, 20 ) ) } HilbertVis/man/plotHilbertCurve.Rd0000644000175000017500000000163414136047367017035 0ustar nileshnilesh\name{plotHilbertCurve} \alias{plotHilbertCurve} \title{ Plotting the Hilbert curve (for demonstation purposes). } \description{ This function plots the Hilbert curve fractal at a chosen iteration level in order to give you an impression how it looks like. } \usage{plotHilbertCurve( lv, new.page = TRUE )} \arguments{ \item{lv}{The iteration level. A Hilbert curve of level \code{lv} spans a square with side length \code{2^lv} (coordinates ranging from 0 to \code{2^lv-1}) and has \code{4^lv} points. Values \code{lv > 7} will take very long and yield a cluttered mesh of indistuingishable lines.} \item{new.page}{Boolean indicating whether to start a new graphics page (default: yes).} } \value{An invisble NULL is returned. Furthermore, a plot is created.} \author{ Simon Anders, EMBL-EBI, \email{sanders@fs.tum.de}} \seealso{ \code{\link{hilbertCurve}} } \examples{ plotHilbertCurve( 3 ) } HilbertVis/man/shrinkVector.Rd0000644000175000017500000000240614136047367016217 0ustar nileshnilesh\name{shrinkVector} \alias{shrinkVector} \title{ shrink a vector by partitioning it into bins and taking the maxima in the bins } \description{ Given a (potentially very long) vector, the vector is partitioned into a given number of (up to rounding errors) equally long bins, and a vector summerizing each of the bins with one number it returned. } \usage{ shrinkVector(vec, newLength, mode = c("max", "min", "absmax", "mean")) } \arguments{ \item{vec}{ The vector to be shrunk. May be an ordinary numeric or integer vector or an IRanges::Rle vector.} \item{newLength}{ The desired size of the return vector, i.e., the number of partitions } \item{mode}{ the summerization mode: 'max': take the maximal value of each bin; 'min': take the minimal value of each bin; 'absmax': take the value with largest absolute value; 'mean': take the mean of the bin values. } } \value{ A vector of length \code{newLength} with the summary values of each of the bin of \code{vector}. } \author{ Simon Anders, EMBL-EBI (sanders\@fs.tum.de) } \seealso{ \code{\link{plotLongVector}}, \code{\link[Rsamtools:pileup]{Rsamtools::pileup}}, \code{\link[HilbertVisGUI:simpleLinPlot]{HilbertVisGui::simpleLinPlot}} } \examples{ shrinkVector( 100000 + 1:1000, 17 ) } HilbertVis/man/hilbertCurve.Rd0000644000175000017500000000252214136047367016173 0ustar nileshnilesh\name{hilbertCurve} \alias{hilbertCurve} \alias{hilbertCurvePoint} \title{ calculate finite approximations of the Hilbert curve } \description{ These functions calculate the Hilbert curve in its finite approximations. \code{hilbertCurvePoint} gives the coordinates of one point and \code{hilbertCurve} returns an array with the coordinates of all \code{4^lv} points. The functions are not needed for \code{\link{hilbertImage}} and only provided for demonstration purposes. \code{\link{plotHilbertCurve}} makes use of them. } \usage{ hilbertCurve( lv ) hilbertCurvePoint( t, lv ) } \arguments{ \item{lv}{The iteration level. A Hilbert curve of level \code{lv} spans a square with side length \code{2^lv} (coordinates ranging from 0 to \code{2^lv-1}) and has \code{4^lv} points.} \item{t}{The point index in the Hilbert curve. Must be an integer in \code{0:(4^lv-1)}.} } \value{ \code{hilbertCurvePoint} returns a vector of two integer numbers, both in the range \code{0:(2^lv-1)}, indicating the coordinates of point \code{t}. \code{huilbertCurve} returns a matrix with \code{4^lv} rows and 2 columns, giving all points of the curve at level \code{lv}. } \author{ Simon Anders, EMBL-EBI, \email{sanders@fs.tum.de}} \seealso{ \code{\link{plotHilbertCurve}} } \examples{ hilbertCurvePoint( 67, 4 ) hilbertCurve( 4 ) } HilbertVis/man/makeRandomTestData.Rd0000644000175000017500000000157614136047367017255 0ustar nileshnilesh\name{makeRandomTestData} \alias{makeRandomTestData} \title{ generate a long vector of example data that is suitable to demonstrate the Hilbert curve visualisation } \description{ This function generates a long numeric vector and fills it with many narrow Gaussian peaks of varying width and position. Around 30% of the vector's full length, the distribution of peak width is changed to be substantially larger. This feature is easily visible with the Hilbert curve visualization but much harder to spot with conventional 1D plots.} \usage{ makeRandomTestData(len = 1e+07, numPeaks = 500) } \arguments{ \item{len}{ Length of the vector } \item{numPeaks}{ Number of peaks to be placed in the vector } } \value{ A vector, of type 'numeric', with sample data. } \author{ Simon Anders, EMBL-EBI, sanders@fs.tum.de } \examples{ # See the help page of function 'hilbertImage' for an example. } HilbertVis/man/showHilbertImage.Rd0000644000175000017500000000342114136047367016771 0ustar nileshnilesh\name{showHilbertImage} \alias{showHilbertImage} \title{ display a hilbert } \description{ A convenient wrapper around \code{levelplot} to display a hilbert image matrix as it is returned by \code{\link{hilbertImage}}. Alternatively to \code{levelplot}, \code{EBImage} is available as well. } \usage{ showHilbertImage( mat, palettePos = colorRampPalette(c("white", "red"))(300), paletteNeg = colorRampPalette(c("white", "blue"))(300), maxPaletteValue = max(abs(mat)), mode = c("lattice", "EBImage", "EBImage-batch") ) } \arguments{ \item{mat}{ The matrix to be displayed. In principle this can be any matrix, but typically, it is one returned by \code{\link{hilbertImage}}. } \item{palettePos}{ The colour palette to be used for the positive entries in \code{mat} (including 0). } \item{paletteNeg}{ The colour palette to be used for the negative entries in \code{mat}. } \item{maxPaletteValue}{ The absolute value to which the right end of the palettes should correspond. (The left ends correspond to 0.) } \item{mode}{ For mode "lattice", the function \code{levelplot} from the \code{lattice} package is used. An (invisible) lattice object is returned that can be displayed with \code{show}. In interactive mode, the image is displayed automatically. For mode "EBImage" the image is displayed with the \code{EBImage} package, and for "EBImage-batch", the same image is produced and not displayed but rather returned as a value suitable to be passed to EBImage's \code{display} function. } } \value{ A lattice or EBImage graphics object. For all modes except ``EBImage-batch'' it is marked ``invisible''. } \author{ Simon Anders, EMBL-EBI (sanders\@fs.tum.de) } \seealso{ \code{\link{hilbertImage}} } \examples{ # See ?hilbertImage for examples. } HilbertVis/man/hilbertImage.Rd0000644000175000017500000000422714136047367016135 0ustar nileshnilesh\name{hilbertImage} \alias{hilbertImage} \title{ Produce a matrix that visualizes a long data vector along a Hilbert curve } \description{ Calculate a Hilbert curve visualization of a long data vector and return it as a square matrix. } \usage{ hilbertImage(data, level = 9, mode = "absmax") } \arguments{ \item{data}{ A (potentially very long) vector of numerical data. } \item{level}{ The level of the Hilbert curve, determining the size of the returned matrix } \item{mode}{ The binning mode. See \code{\link{shrinkVector}} for details. } } \details{ See the package vignette for an explanation of this visualization technique. } \value{ A matrix of dimension \code{2^level} x \code{2^level}. Each matrix element corresponds to a bin of consecutive elements of the data vector, the bins arranged to follow the Hilbert curve of the given level. By default, the value of a matrix element is either the largest or smallest element in the bin, whichever is larger by absolute value. (See \code{\link{shrinkVector}} for other possible binning modes.) To display such a matrix graphically, you can use the standard functions \code{image} or \code{levelplot} but the function \code{\link{showHilbertImage}} may be more convenient. } \author{ Simon Anders, EMBL-EBI, sanders@fs.tum.de } \note{ For an interactive GUI to explore a Hilbert curve visualisation, use the function \code{\link[HilbertVisGUI:hilbertDisplay]{hilbertDisplay}} in the \code{HilbertVisGUI} package. } \examples{ # Get a vector with example data dataVec <- makeRandomTestData( ) # Plot it in conventional (linear) fashion plotLongVector( dataVec ) # Note how the peaks look quite uniform # Get the Hilbert curve matrix hMat <- hilbertImage( dataVec ) # Plot it with the 'showHilbertImage' function showHilbertImage( hMat ) # Note how you can now see the non-uniformity hidden in the previous plot. # Note also the ugly aliasing when you change the size of the plot window. # Using EBImage allows to display in each matrix element as one pixel: # if( require ( EBImage ) ) # showHilbertImage( hMat, mode="EBImage" ) } HilbertVis/man/makeWiggleVector.Rd0000644000175000017500000000303014136047367016767 0ustar nileshnilesh\name{makeWiggleVector} \alias{makeWiggleVector} \title{ generate a "wiggle vector" from start/end/value data } \description{ Given intervals in the form of a "start" and an "end" vectors and corresponding values, generate a "wiggle vector" of a given length that contains the specified values in the vector elements indicated by the intervals. } \usage{ makeWiggleVector(start, end, value, chrlength ) } \arguments{ \item{start}{ The start coordinates of the intervals. As usual in R, these are 1-based.} \item{end}{ The end coordinates of the intervals. As usual, the end points are included.} \item{value}{ The values to be put in the wiggle vector. Where intervals overlap, the values are added.} \item{chrlength}{ The desired length of the returned vector.} } \value{ A vector as described above. } \author{ Simon Anders, EMBL-EBI, sanders\@fs.tum.de } \seealso{ For a value vector containing only ones, this function acts similar as the \code{pileup} function in the ShortRead package. } \examples{ intervalStarts <- c(3,10,17,22) intervalEnds <- c(7,13,20,26) values <- c(2, 1.5, .3, 4) chrlength <- 30 wig <- makeWiggleVector( intervalStarts, intervalEnds, values, chrlength ) # The same effect can be achieved with the following R code, which, however # is much slower: wig2 <- numeric(chrlength) for( i in 1:length(values) ) wig2[ intervalStarts[i]:intervalEnds[i] ] <- wig2[ intervalStarts[i]:intervalEnds[i] ] + values[i] # Let's check that we got the same: all( wig == wig2 ) } HilbertVis/src/0000755000175000017500000000000014136072554013255 5ustar nileshnileshHilbertVis/src/make_wiggle_vector.c0000644000175000017500000000130314136047367017257 0ustar nileshnilesh#include #include SEXP make_wiggle_vector( SEXP start, SEXP end, SEXP value, SEXP chrlength ) { SEXP res; int i, j; PROTECT( res = allocVector( REALSXP, INTEGER(chrlength)[0] ) ); memset( REAL(res), 0, length(res) * sizeof(double) ); for( i = 0; i < length(start); i++ ) { if( INTEGER(end)[i] < INTEGER(start)[i] ) { char buf[200]; snprintf( buf, 200, "end[%d] < start[%d]", i+1, i+1 ); error( buf ); } if( INTEGER(end)[i] > length(res) ) error( "'chrlength' is too small" ); for( j = INTEGER(start)[i]; j <= INTEGER(end)[i]; j++ ) REAL(res)[j-1] += REAL(value)[i]; } UNPROTECT( 1 ); return res; } HilbertVis/src/hilbert.c0000644000175000017500000000176214136047367015064 0ustar nileshnilesh#include #include typedef struct { int x, y; } coord; coord hilbert( long long t, int lv ) { long long q, r; coord c; if( lv == 0 ) return (coord) { 0, 0 }; else { r = 1ll << (2*(lv-1)); q = t / r ; c = hilbert( t % r, lv - 1 ); switch( q ) { case 0: { return (coord) { c.y, c.x }; } case 1: { return (coord) { c.x, c.y + ( 1l << (lv-1) ) }; } case 2: { return (coord) { c.x + ( 1l << (lv-1) ), c.y + ( 1l << (lv-1) ) }; } case 3: { return (coord) { (1l< #include #include #include SEXP shrink_vector_int( SEXP vector, SEXP new_size, SEXP binning_mode ) { const double step = (double) LENGTH(vector) / INTEGER(new_size)[0]; int curbin, nxtbin, i, j; SEXP res; if( INTEGER(binning_mode)[0] != 4 ) PROTECT( res = allocVector( INTSXP, INTEGER(new_size)[0] ) ); else PROTECT( res = allocVector( REALSXP, INTEGER(new_size)[0] ) ); nxtbin = 0; for( i = 0; i < LENGTH(res); i++ ) { curbin = nxtbin; nxtbin = (int) round( step * (i+1) ); if( nxtbin > LENGTH(vector) ) nxtbin = LENGTH(vector); int val = INTEGER(vector)[curbin]; for( j = curbin+1; j < nxtbin; j++ ) switch( INTEGER( binning_mode )[ 0 ] ) { case 1: if( INTEGER( vector )[ j ] > val ) val = INTEGER( vector )[ j ]; break; case 2: if( INTEGER( vector )[ j ] < val ) val = INTEGER( vector )[ j ]; break; case 3: if( abs( INTEGER( vector )[ j ] ) > abs( val ) ) val = INTEGER( vector )[ j ]; break; case 4: val += INTEGER( vector )[ j ]; break; default: error( "Unknown binning mode." ); } if( INTEGER( binning_mode )[ 0 ] != 4 ) INTEGER( res )[ i ] = val; else REAL( res )[ i ] = val / ( nxtbin - curbin ); } UNPROTECT(1); return res; } SEXP shrink_vector_double( SEXP vector, SEXP new_size, SEXP binning_mode ) { const double step = (double) LENGTH(vector) / INTEGER(new_size)[0]; int curbin, nxtbin, i, j; SEXP res; PROTECT( res = allocVector( REALSXP, INTEGER(new_size)[0] ) ); nxtbin = 0; for( i = 0; i < LENGTH(res); i++ ) { curbin = nxtbin; nxtbin = (int) round( step * (i+1) ); if( nxtbin > LENGTH(vector) ) nxtbin = LENGTH(vector); double val = REAL(vector)[curbin]; for( j = curbin+1; j < nxtbin; j++ ) switch( INTEGER( binning_mode )[ 0 ] ) { case 1: if( REAL( vector )[ j ] > val ) val = REAL( vector )[ j ]; break; case 2: if( REAL( vector )[ j ] < val ) val = REAL( vector )[ j ]; break; case 3: if( abs( REAL( vector )[ j ] ) > abs( val ) ) val = REAL( vector )[ j ]; break; case 4: val += REAL( vector )[ j ]; break; default: error( "Unknown binning mode." ); } if( INTEGER( binning_mode )[ 0 ] == 4 ) val /= ( nxtbin - curbin ); REAL( res )[ i ] = val; } UNPROTECT(1); return res; } HilbertVis/vignettes/0000755000175000017500000000000014136072554014476 5ustar nileshnileshHilbertVis/vignettes/simon2.bst0000644000175000017500000012260214136047367016426 0ustar nileshnilesh%% %% This is file `simon.bst', %% generated with the docstrip utility. %% %% The original source files were: %% %% merlin.mbs (with options: `head,alph,vonx,nm-init,ed-au,yr-par,xmth,tit-it,atit-u,jttl-rm,vol-bf,volp-com,jdt-vs,jpg-1,num-xser,ser-vol,ser-ed,jnm-x,pre-edn,doi,edpar,bkedcap,in-col,pp,ed,abr,xedn,jabr,xand,revdata,eprint,url,url-blk,nfss,,{}') %% physjour.mbs (with options: `alph,vonx,nm-init,ed-au,yr-par,xmth,tit-it,atit-u,jttl-rm,vol-bf,volp-com,jdt-vs,jpg-1,num-xser,ser-vol,ser-ed,jnm-x,pre-edn,doi,edpar,bkedcap,in-col,pp,ed,abr,xedn,jabr,xand,revdata,eprint,url,url-blk,nfss,,{}') %% geojour.mbs (with options: `alph,vonx,nm-init,ed-au,yr-par,xmth,tit-it,atit-u,jttl-rm,vol-bf,volp-com,jdt-vs,jpg-1,num-xser,ser-vol,ser-ed,jnm-x,pre-edn,doi,edpar,bkedcap,in-col,pp,ed,abr,xedn,jabr,xand,revdata,eprint,url,url-blk,nfss,,{}') %% photjour.mbs (with options: `alph,vonx,nm-init,ed-au,yr-par,xmth,tit-it,atit-u,jttl-rm,vol-bf,volp-com,jdt-vs,jpg-1,num-xser,ser-vol,ser-ed,jnm-x,pre-edn,doi,edpar,bkedcap,in-col,pp,ed,abr,xedn,jabr,xand,revdata,eprint,url,url-blk,nfss,,{}') %% merlin.mbs (with options: `tail,alph,vonx,nm-init,ed-au,yr-par,xmth,tit-it,atit-u,jttl-rm,vol-bf,volp-com,jdt-vs,jpg-1,num-xser,ser-vol,ser-ed,jnm-x,pre-edn,doi,edpar,bkedcap,in-col,pp,ed,abr,xedn,jabr,xand,revdata,eprint,url,url-blk,nfss,,{}') %% ---------------------------------------- %% *** Simon's personal style *** %% %% Copyright 1994-2004 Patrick W Daly % =============================================================== % IMPORTANT NOTICE: % This bibliographic style (bst) file has been generated from one or % more master bibliographic style (mbs) files, listed above. % % This generated file can be redistributed and/or modified under the terms % of the LaTeX Project Public License Distributed from CTAN % archives in directory macros/latex/base/lppl.txt; either % version 1 of the License, or any later version. % =============================================================== % Name and version information of the main mbs file: % \ProvidesFile{merlin.mbs}[2004/02/09 4.13 (PWD, AO, DPC)] % For use with BibTeX version 0.99a or later %------------------------------------------------------------------- % This bibliography style file is intended for texts in ENGLISH % This is a labelled citation style similar to the standard alpha.bst, % where labels are of the form Dal90 or DBK89. % It requires no extra package to interface to the main text. % The form of the \bibitem entries is % \bibitem[label]{key}... % Usage of \cite is as follows: % \cite{key} ==>> [label] % \cite[chap. 2]{key} ==>> [label, chap. 2] % The order in the reference list is by label. %--------------------------------------------------------------------- ENTRY { address archive author booktitle chapter collaboration doi edition editor eid eprint howpublished institution journal key month note number numpages organization pages publisher school series title type url volume year } {} { label extra.label sort.label } INTEGERS { output.state before.all mid.sentence after.sentence after.block } FUNCTION {init.state.consts} { #0 'before.all := #1 'mid.sentence := #2 'after.sentence := #3 'after.block := } STRINGS { s t} FUNCTION {output.nonnull} { 's := output.state mid.sentence = { ", " * write$ } { output.state after.block = { add.period$ write$ newline$ "\newblock " write$ } { output.state before.all = 'write$ { add.period$ " " * write$ } if$ } if$ mid.sentence 'output.state := } if$ s } FUNCTION {output} { duplicate$ empty$ 'pop$ 'output.nonnull if$ } FUNCTION {output.check} { 't := duplicate$ empty$ { pop$ "empty " t * " in " * cite$ * warning$ } 'output.nonnull if$ } FUNCTION {fin.entry} { add.period$ write$ newline$ } FUNCTION {new.block} { output.state before.all = 'skip$ { after.block 'output.state := } if$ } FUNCTION {new.sentence} { output.state after.block = 'skip$ { output.state before.all = 'skip$ { after.sentence 'output.state := } if$ } if$ } FUNCTION {add.blank} { " " * before.all 'output.state := } FUNCTION {date.block} { new.block } FUNCTION {not} { { #0 } { #1 } if$ } FUNCTION {and} { 'skip$ { pop$ #0 } if$ } FUNCTION {or} { { pop$ #1 } 'skip$ if$ } FUNCTION {new.block.checka} { empty$ 'skip$ 'new.block if$ } FUNCTION {new.block.checkb} { empty$ swap$ empty$ and 'skip$ 'new.block if$ } FUNCTION {new.sentence.checka} { empty$ 'skip$ 'new.sentence if$ } FUNCTION {new.sentence.checkb} { empty$ swap$ empty$ and 'skip$ 'new.sentence if$ } FUNCTION {field.or.null} { duplicate$ empty$ { pop$ "" } 'skip$ if$ } FUNCTION {emphasize} { duplicate$ empty$ { pop$ "" } { "\emph{" swap$ * "}" * } if$ } FUNCTION {bolden} { duplicate$ empty$ { pop$ "" } { "\textbf{" swap$ * "}" * } if$ } FUNCTION {tie.or.space.prefix} { duplicate$ text.length$ #3 < { "~" } { " " } if$ swap$ } FUNCTION {capitalize} { "u" change.case$ "t" change.case$ } FUNCTION {space.word} { " " swap$ * " " * } % Here are the language-specific definitions for explicit words. % Each function has a name bbl.xxx where xxx is the English word. % The language selected here is ENGLISH FUNCTION {bbl.and} { "and"} FUNCTION {bbl.etal} { "et~al." } FUNCTION {bbl.editors} { "eds." } FUNCTION {bbl.editor} { "ed." } FUNCTION {bbl.edby} { "edited by" } FUNCTION {bbl.edition} { "edn." } FUNCTION {bbl.volume} { "vol." } FUNCTION {bbl.of} { "of" } FUNCTION {bbl.number} { "no." } FUNCTION {bbl.nr} { "no." } FUNCTION {bbl.in} { "in" } FUNCTION {bbl.pages} { "pp." } FUNCTION {bbl.page} { "p." } FUNCTION {bbl.eidpp} { "pages" } FUNCTION {bbl.chapter} { "chap." } FUNCTION {bbl.techrep} { "Tech. Rep." } FUNCTION {bbl.mthesis} { "Master's thesis" } FUNCTION {bbl.phdthesis} { "Ph.D. thesis" } MACRO {jan} {"Jan."} MACRO {feb} {"Feb."} MACRO {mar} {"Mar."} MACRO {apr} {"Apr."} MACRO {may} {"May"} MACRO {jun} {"Jun."} MACRO {jul} {"Jul."} MACRO {aug} {"Aug."} MACRO {sep} {"Sep."} MACRO {oct} {"Oct."} MACRO {nov} {"Nov."} MACRO {dec} {"Dec."} %------------------------------------------------------------------- % Begin module: % \ProvidesFile{physjour.mbs}[2002/01/14 2.2 (PWD)] MACRO {aa}{"Astron. \& Astrophys."} MACRO {aasup}{"Astron. \& Astrophys. Suppl. Ser."} MACRO {aj} {"Astron. J."} MACRO {aph} {"Acta Phys."} MACRO {advp} {"Adv. Phys."} MACRO {ajp} {"Amer. J. Phys."} MACRO {ajm} {"Amer. J. Math."} MACRO {amsci} {"Amer. Sci."} MACRO {anofd} {"Ann. Fluid Dyn."} MACRO {am} {"Ann. Math."} MACRO {ap} {"Ann. Phys. (NY)"} MACRO {adp} {"Ann. Phys. (Leipzig)"} MACRO {ao} {"Appl. Opt."} MACRO {apl} {"Appl. Phys. Lett."} MACRO {app} {"Astroparticle Phys."} MACRO {apj} {"Astrophys. J."} MACRO {apjsup} {"Astrophys. J. Suppl."} MACRO {apss} {"Astrophys. Space Sci."} MACRO {araa} {"Ann. Rev. Astron. Astrophys."} MACRO {baas} {"Bull. Amer. Astron. Soc."} MACRO {baps} {"Bull. Amer. Phys. Soc."} MACRO {cmp} {"Comm. Math. Phys."} MACRO {cpam} {"Commun. Pure Appl. Math."} MACRO {cppcf} {"Comm. Plasma Phys. \& Controlled Fusion"} MACRO {cpc} {"Comp. Phys. Comm."} MACRO {cqg} {"Class. Quant. Grav."} MACRO {cra} {"C. R. Acad. Sci. A"} MACRO {fed} {"Fusion Eng. \& Design"} MACRO {ft} {"Fusion Tech."} MACRO {grg} {"Gen. Relativ. Gravit."} MACRO {ieeens} {"IEEE Trans. Nucl. Sci."} MACRO {ieeeps} {"IEEE Trans. Plasma Sci."} MACRO {ijimw} {"Interntl. J. Infrared \& Millimeter Waves"} MACRO {ip} {"Infrared Phys."} MACRO {irp} {"Infrared Phys."} MACRO {jap} {"J. Appl. Phys."} MACRO {jasa} {"J. Acoust. Soc. America"} MACRO {jcp} {"J. Comp. Phys."} MACRO {jetp} {"Sov. Phys.--JETP"} MACRO {jfe} {"J. Fusion Energy"} MACRO {jfm} {"J. Fluid Mech."} MACRO {jmp} {"J. Math. Phys."} MACRO {jne} {"J. Nucl. Energy"} MACRO {jnec} {"J. Nucl. Energy, C: Plasma Phys., Accelerators, Thermonucl. Res."} MACRO {jnm} {"J. Nucl. Mat."} MACRO {jpc} {"J. Phys. Chem."} MACRO {jpp} {"J. Plasma Phys."} MACRO {jpsj} {"J. Phys. Soc. Japan"} MACRO {jsi} {"J. Sci. Instrum."} MACRO {jvst} {"J. Vac. Sci. \& Tech."} MACRO {nat} {"Nature"} MACRO {nature} {"Nature"} MACRO {nedf} {"Nucl. Eng. \& Design/Fusion"} MACRO {nf} {"Nucl. Fusion"} MACRO {nim} {"Nucl. Inst. \& Meth."} MACRO {nimpr} {"Nucl. Inst. \& Meth. in Phys. Res."} MACRO {np} {"Nucl. Phys."} MACRO {npb} {"Nucl. Phys. B"} MACRO {nt/f} {"Nucl. Tech./Fusion"} MACRO {npbpc} {"Nucl. Phys. B (Proc. Suppl.)"} MACRO {inc} {"Nuovo Cimento"} MACRO {nc} {"Nuovo Cimento"} MACRO {pf} {"Phys. Fluids"} MACRO {pfa} {"Phys. Fluids A: Fluid Dyn."} MACRO {pfb} {"Phys. Fluids B: Plasma Phys."} MACRO {pl} {"Phys. Lett."} MACRO {pla} {"Phys. Lett. A"} MACRO {plb} {"Phys. Lett. B"} MACRO {prep} {"Phys. Rep."} MACRO {pnas} {"Proc. Nat. Acad. Sci. USA"} MACRO {pp} {"Phys. Plasmas"} MACRO {ppcf} {"Plasma Phys. \& Controlled Fusion"} MACRO {phitrsl} {"Philos. Trans. Roy. Soc. London"} MACRO {prl} {"Phys. Rev. Lett."} MACRO {pr} {"Phys. Rev."} MACRO {physrev} {"Phys. Rev."} MACRO {pra} {"Phys. Rev. A"} MACRO {prb} {"Phys. Rev. B"} MACRO {prc} {"Phys. Rev. C"} MACRO {prd} {"Phys. Rev. D"} MACRO {pre} {"Phys. Rev. E"} MACRO {ps} {"Phys. Scripta"} MACRO {procrsl} {"Proc. Roy. Soc. London"} MACRO {rmp} {"Rev. Mod. Phys."} MACRO {rsi} {"Rev. Sci. Inst."} MACRO {science} {"Science"} MACRO {sciam} {"Sci. Am."} MACRO {sam} {"Stud. Appl. Math."} MACRO {sjpp} {"Sov. J. Plasma Phys."} MACRO {spd} {"Sov. Phys.--Doklady"} MACRO {sptp} {"Sov. Phys.--Tech. Phys."} MACRO {spu} {"Sov. Phys.--Uspeki"} MACRO {st} {"Sky and Telesc."} % End module: physjour.mbs %------------------------------------------------------------------- % Begin module: % \ProvidesFile{geojour.mbs}[2002/07/10 2.0h (PWD)] MACRO {aisr} {"Adv. Space Res."} MACRO {ag} {"Ann. Geophys."} MACRO {anigeo} {"Ann. Geofis."} MACRO {angl} {"Ann. Glaciol."} MACRO {andmet} {"Ann. d. Meteor."} MACRO {andgeo} {"Ann. d. Geophys."} MACRO {andphy} {"Ann. Phys.-Paris"} MACRO {afmgb} {"Arch. Meteor. Geophys. Bioklimatol."} MACRO {atph} {"Atm\'osphera"} MACRO {aao} {"Atmos. Ocean"} MACRO {ass}{"Astrophys. Space Sci."} MACRO {atenv} {"Atmos. Environ."} MACRO {aujag} {"Aust. J. Agr. Res."} MACRO {aumet} {"Aust. Meteorol. Mag."} MACRO {blmet} {"Bound.-Lay. Meteorol."} MACRO {bams} {"Bull. Amer. Meteorol. Soc."} MACRO {cch} {"Clim. Change"} MACRO {cdyn} {"Clim. Dynam."} MACRO {cbul} {"Climatol. Bull."} MACRO {cap} {"Contrib. Atmos. Phys."} MACRO {dsr} {"Deep-Sea Res."} MACRO {dhz} {"Dtsch. Hydrogr. Z."} MACRO {dao} {"Dynam. Atmos. Oceans"} MACRO {eco} {"Ecology"} MACRO {empl}{"Earth, Moon and Planets"} MACRO {envres} {"Environ. Res."} MACRO {envst} {"Environ. Sci. Technol."} MACRO {ecms} {"Estuarine Coastal Mar. Sci."} MACRO {expa}{"Exper. Astron."} MACRO {geoint} {"Geofis. Int."} MACRO {geopub} {"Geofys. Publ."} MACRO {geogeo} {"Geol. Geofiz."} MACRO {gafd} {"Geophys. Astrophys. Fluid Dyn."} MACRO {gfd} {"Geophys. Fluid Dyn."} MACRO {geomag} {"Geophys. Mag."} MACRO {georl} {"Geophys. Res. Lett."} MACRO {grl} {"Geophys. Res. Lett."} MACRO {ga} {"Geophysica"} MACRO {gs} {"Geophysics"} MACRO {ieeetap} {"IEEE Trans. Antenn. Propag."} MACRO {ijawp} {"Int. J. Air Water Pollut."} MACRO {ijc} {"Int. J. Climatol."} MACRO {ijrs} {"Int. J. Remote Sens."} MACRO {jam} {"J. Appl. Meteorol."} MACRO {jaot} {"J. Atmos. Ocean. Technol."} MACRO {jatp} {"J. Atmos. Terr. Phys."} MACRO {jastp} {"J. Atmos. Solar-Terr. Phys."} MACRO {jce} {"J. Climate"} MACRO {jcam} {"J. Climate Appl. Meteor."} MACRO {jcm} {"J. Climate Meteor."} MACRO {jcy} {"J. Climatol."} MACRO {jgr} {"J. Geophys. Res."} MACRO {jga} {"J. Glaciol."} MACRO {jh} {"J. Hydrol."} MACRO {jmr} {"J. Mar. Res."} MACRO {jmrj} {"J. Meteor. Res. Japan"} MACRO {jm} {"J. Meteor."} MACRO {jpo} {"J. Phys. Oceanogr."} MACRO {jra} {"J. Rech. Atmos."} MACRO {jaes} {"J. Aeronaut. Sci."} MACRO {japca} {"J. Air Pollut. Control Assoc."} MACRO {jas} {"J. Atmos. Sci."} MACRO {jmts} {"J. Mar. Technol. Soc."} MACRO {jmsj} {"J. Meteorol. Soc. Japan"} MACRO {josj} {"J. Oceanogr. Soc. Japan"} MACRO {jwm} {"J. Wea. Mod."} MACRO {lao} {"Limnol. Oceanogr."} MACRO {mwl} {"Mar. Wea. Log"} MACRO {mau} {"Mausam"} MACRO {meteor} {"``Meteor'' Forschungsergeb."} MACRO {map} {"Meteorol. Atmos. Phys."} MACRO {metmag} {"Meteor. Mag."} MACRO {metmon} {"Meteor. Monogr."} MACRO {metrun} {"Meteor. Rundsch."} MACRO {metzeit} {"Meteor. Z."} MACRO {metgid} {"Meteor. Gidrol."} MACRO {mwr} {"Mon. Weather Rev."} MACRO {nwd} {"Natl. Weather Dig."} MACRO {nzjmfr} {"New Zeal. J. Mar. Freshwater Res."} MACRO {npg} {"Nonlin. Proc. Geophys."} MACRO {om} {"Oceanogr. Meteorol."} MACRO {ocac} {"Oceanol. Acta"} MACRO {oceanus} {"Oceanus"} MACRO {paleoc} {"Paleoceanography"} MACRO {pce} {"Phys. Chem. Earth"} MACRO {pmg} {"Pap. Meteor. Geophys."} MACRO {ppom} {"Pap. Phys. Oceanogr. Meteor."} MACRO {physzeit} {"Phys. Z."} MACRO {pps} {"Planet. Space Sci."} MACRO {pss} {"Planet. Space Sci."} MACRO {pag} {"Pure Appl. Geophys."} MACRO {qjrms} {"Quart. J. Roy. Meteorol. Soc."} MACRO {quatres} {"Quat. Res."} MACRO {rsci} {"Radio Sci."} MACRO {rse} {"Remote Sens. Environ."} MACRO {rgeo} {"Rev. Geophys."} MACRO {rgsp} {"Rev. Geophys. Space Phys."} MACRO {rdgeo} {"Rev. Geofis."} MACRO {revmeta} {"Rev. Meteorol."} MACRO {sgp}{"Surveys in Geophys."} MACRO {sp} {"Solar Phys."} MACRO {ssr} {"Space Sci. Rev."} MACRO {tellus} {"Tellus"} MACRO {tac} {"Theor. Appl. Climatol."} MACRO {tagu} {"Trans. Am. Geophys. Union (EOS)"} MACRO {wrr} {"Water Resour. Res."} MACRO {weather} {"Weather"} MACRO {wafc} {"Weather Forecast."} MACRO {ww} {"Weatherwise"} MACRO {wmob} {"WMO Bull."} MACRO {zeitmet} {"Z. Meteorol."} % End module: geojour.mbs %------------------------------------------------------------------- % Begin module: % \ProvidesFile{photjour.mbs}[1999/02/24 2.0b (PWD)] MACRO {appopt} {"Appl. Opt."} MACRO {bell} {"Bell Syst. Tech. J."} MACRO {ell} {"Electron. Lett."} MACRO {jasp} {"J. Appl. Spectr."} MACRO {jqe} {"IEEE J. Quantum Electron."} MACRO {jlwt} {"J. Lightwave Technol."} MACRO {jmo} {"J. Mod. Opt."} MACRO {josa} {"J. Opt. Soc. America"} MACRO {josaa} {"J. Opt. Soc. Amer.~A"} MACRO {josab} {"J. Opt. Soc. Amer.~B"} MACRO {jdp} {"J. Phys. (Paris)"} MACRO {oc} {"Opt. Commun."} MACRO {ol} {"Opt. Lett."} MACRO {phtl} {"IEEE Photon. Technol. Lett."} MACRO {pspie} {"Proc. Soc. Photo-Opt. Instrum. Eng."} MACRO {sse} {"Solid-State Electron."} MACRO {sjot} {"Sov. J. Opt. Technol."} MACRO {sjqe} {"Sov. J. Quantum Electron."} MACRO {sleb} {"Sov. Phys.--Leb. Inst. Rep."} MACRO {stph} {"Sov. Phys.--Techn. Phys."} MACRO {stphl} {"Sov. Techn. Phys. Lett."} MACRO {vr} {"Vision Res."} MACRO {zph} {"Z. f. Physik"} MACRO {zphb} {"Z. f. Physik~B"} MACRO {zphd} {"Z. f. Physik~D"} MACRO {CLEO} {"CLEO"} MACRO {ASSL} {"Adv. Sol.-State Lasers"} MACRO {OSA} {"OSA"} % End module: photjour.mbs %% Copyright 1994-2004 Patrick W Daly MACRO {acmcs} {"ACM Comput. Surv."} MACRO {acta} {"Acta Inf."} MACRO {cacm} {"Commun. ACM"} MACRO {ibmjrd} {"IBM J. Res. Dev."} MACRO {ibmsj} {"IBM Syst.~J."} MACRO {ieeese} {"IEEE Trans. Software Eng."} MACRO {ieeetc} {"IEEE Trans. Comput."} MACRO {ieeetcad} {"IEEE Trans. Comput. Aid. Des."} MACRO {ipl} {"Inf. Process. Lett."} MACRO {jacm} {"J.~ACM"} MACRO {jcss} {"J.~Comput. Syst. Sci."} MACRO {scp} {"Sci. Comput. Program."} MACRO {sicomp} {"SIAM J. Comput."} MACRO {tocs} {"ACM Trans. Comput. Syst."} MACRO {tods} {"ACM Trans. Database Syst."} MACRO {tog} {"ACM Trans. Graphic."} MACRO {toms} {"ACM Trans. Math. Software"} MACRO {toois} {"ACM Trans. Office Inf. Syst."} MACRO {toplas} {"ACM Trans. Progr. Lang. Syst."} MACRO {tcs} {"Theor. Comput. Sci."} FUNCTION {bibinfo.check} { swap$ duplicate$ missing$ { pop$ pop$ "" } { duplicate$ empty$ { swap$ pop$ } { swap$ pop$ } if$ } if$ } FUNCTION {bibinfo.warn} { swap$ duplicate$ missing$ { swap$ "missing " swap$ * " in " * cite$ * warning$ pop$ "" } { duplicate$ empty$ { swap$ "empty " swap$ * " in " * cite$ * warning$ } { swap$ pop$ } if$ } if$ } FUNCTION {format.eprint} { eprint duplicate$ empty$ 'skip$ { "\eprint" archive empty$ 'skip$ { "[" * archive * "]" * } if$ "{" * swap$ * "}" * } if$ } FUNCTION {format.url} { url empty$ { "" } { "\href{" url * "}{[web link]}" *} if$ } STRINGS { bibinfo} INTEGERS { nameptr namesleft numnames } FUNCTION {format.names} { 'bibinfo := duplicate$ empty$ 'skip$ { 's := "" 't := #1 'nameptr := s num.names$ 'numnames := numnames 'namesleft := { namesleft #0 > } { s nameptr "{f.~}{vv~}{ll}" format.name$ bibinfo bibinfo.check 't := nameptr #1 > { namesleft #1 > { ", " * t * } { "," * s nameptr "{ll}" format.name$ duplicate$ "others" = { 't := } { pop$ } if$ t "others" = { " " * bbl.etal * } { " " * t * } if$ } if$ } 't if$ nameptr #1 + 'nameptr := namesleft #1 - 'namesleft := } while$ } if$ } FUNCTION {format.names.ed} { format.names } FUNCTION {format.authors} { author "author" format.names duplicate$ empty$ 'skip$ { collaboration "collaboration" bibinfo.check duplicate$ empty$ 'skip$ { " (" swap$ * ")" * } if$ * } if$ } FUNCTION {get.bbl.editor} { editor num.names$ #1 > 'bbl.editors 'bbl.editor if$ } FUNCTION {format.editors} { editor "editor" format.names duplicate$ empty$ 'skip$ { " " * get.bbl.editor capitalize "(" swap$ * ")" * * } if$ } FUNCTION {format.doi} { doi "doi" bibinfo.check duplicate$ empty$ 'skip$ { new.block "\doi{" swap$ * "}" * } if$ } FUNCTION {format.note} { note empty$ { "" } { note #1 #1 substring$ duplicate$ "{" = 'skip$ { output.state mid.sentence = { "l" } { "u" } if$ change.case$ } if$ note #2 global.max$ substring$ * "note" bibinfo.check } if$ } FUNCTION {format.title} { title "title" bibinfo.check duplicate$ empty$ 'skip$ { "t" change.case$ emphasize } if$ } FUNCTION {output.bibitem} { newline$ "\bibitem[" label * "]{" * write$ cite$ write$ "}" write$ newline$ "" before.all 'output.state := } FUNCTION {n.dashify} { 't := "" { t empty$ not } { t #1 #1 substring$ "-" = { t #1 #2 substring$ "--" = not { "--" * t #2 global.max$ substring$ 't := } { { t #1 #1 substring$ "-" = } { "-" * t #2 global.max$ substring$ 't := } while$ } if$ } { t #1 #1 substring$ * t #2 global.max$ substring$ 't := } if$ } while$ } FUNCTION {word.in} { bbl.in capitalize ":" * " " * } FUNCTION {format.date} { "" duplicate$ empty$ year "year" bibinfo.check duplicate$ empty$ { swap$ 'skip$ { "there's a month but no year in " cite$ * warning$ } if$ * } { swap$ 'skip$ { swap$ " " * swap$ } if$ * } if$ duplicate$ empty$ 'skip$ { before.all 'output.state := " (" swap$ * ")" * } if$ } FUNCTION{format.year} { year "year" bibinfo.check duplicate$ empty$ { "empty year in " cite$ * warning$ } { " (" swap$ * ")" * } if$ } FUNCTION {format.btitle} { title "title" bibinfo.check duplicate$ empty$ 'skip$ { emphasize } if$ } FUNCTION {either.or.check} { empty$ 'pop$ { "can't use both " swap$ * " fields in " * cite$ * warning$ } if$ } FUNCTION {format.bvolume} { volume empty$ { "" } { bbl.volume volume tie.or.space.prefix "volume" bibinfo.check * * series "series" bibinfo.check duplicate$ empty$ 'pop$ { emphasize ", " * swap$ * } if$ "volume and number" number either.or.check } if$ } FUNCTION {format.number.series} { volume empty$ { number empty$ { series field.or.null } { series empty$ { number "number" bibinfo.check } { output.state mid.sentence = { bbl.number } { bbl.number capitalize } if$ number tie.or.space.prefix "number" bibinfo.check * * bbl.in space.word * series "series" bibinfo.check * } if$ } if$ } { "" } if$ } FUNCTION {format.edition} { edition duplicate$ empty$ 'skip$ { output.state mid.sentence = { "l" } { "t" } if$ change.case$ "edition" bibinfo.check " " * bbl.edition * } if$ } INTEGERS { multiresult } FUNCTION {multi.page.check} { 't := #0 'multiresult := { multiresult not t empty$ not and } { t #1 #1 substring$ duplicate$ "-" = swap$ duplicate$ "," = swap$ "+" = or or { #1 'multiresult := } { t #2 global.max$ substring$ 't := } if$ } while$ multiresult } FUNCTION {format.pages} { pages duplicate$ empty$ 'skip$ { duplicate$ multi.page.check { bbl.pages swap$ n.dashify } { bbl.page swap$ } if$ tie.or.space.prefix "pages" bibinfo.check * * } if$ } FUNCTION {first.page} { 't := "" { t empty$ not t #1 #1 substring$ "-" = not and } { t #1 #1 substring$ * t #2 global.max$ substring$ 't := } while$ } FUNCTION {format.journal.pages} { pages duplicate$ empty$ 'pop$ { swap$ duplicate$ empty$ { pop$ pop$ format.pages } { ", " * swap$ first.page "pages" bibinfo.check * } if$ } if$ } FUNCTION {format.journal.eid} { eid "eid" bibinfo.check duplicate$ empty$ 'pop$ { swap$ duplicate$ empty$ 'skip$ { ", " * } if$ swap$ * numpages empty$ 'skip$ { bbl.eidpp numpages tie.or.space.prefix "numpages" bibinfo.check * * " (" swap$ * ")" * * } if$ } if$ } FUNCTION {format.vol.num.pages} { volume field.or.null duplicate$ empty$ 'skip$ { "volume" bibinfo.check } if$ bolden format.year * eid empty$ { format.journal.pages } { format.journal.eid } if$ } FUNCTION {format.chapter.pages} { chapter empty$ 'format.pages { type empty$ { bbl.chapter } { type "l" change.case$ "type" bibinfo.check } if$ chapter tie.or.space.prefix "chapter" bibinfo.check * * pages empty$ 'skip$ { ", " * format.pages * } if$ } if$ } FUNCTION {format.booktitle} { booktitle "booktitle" bibinfo.check emphasize } FUNCTION {format.in.ed.booktitle} { format.booktitle duplicate$ empty$ 'skip$ { format.bvolume duplicate$ empty$ 'pop$ { ", " swap$ * * } if$ editor "editor" format.names.ed duplicate$ empty$ 'pop$ { " " * get.bbl.editor capitalize "(" swap$ * "), " * * swap$ * } if$ word.in swap$ * } if$ } FUNCTION {empty.misc.check} { author empty$ title empty$ howpublished empty$ month empty$ year empty$ note empty$ and and and and and key empty$ not and { "all relevant fields are empty in " cite$ * warning$ } 'skip$ if$ } FUNCTION {format.thesis.type} { type duplicate$ empty$ 'pop$ { swap$ pop$ "t" change.case$ "type" bibinfo.check } if$ } FUNCTION {format.tr.number} { number "number" bibinfo.check type duplicate$ empty$ { pop$ bbl.techrep } 'skip$ if$ "type" bibinfo.check swap$ duplicate$ empty$ { pop$ "t" change.case$ } { tie.or.space.prefix * * } if$ } FUNCTION {format.article.crossref} { key duplicate$ empty$ { pop$ journal duplicate$ empty$ { "need key or journal for " cite$ * " to crossref " * crossref * warning$ } { "journal" bibinfo.check emphasize word.in swap$ * } if$ } { word.in swap$ * " " *} if$ " \cite{" * crossref * "}" * } FUNCTION {format.crossref.editor} { editor #1 "{vv~}{ll}" format.name$ "editor" bibinfo.check editor num.names$ duplicate$ #2 > { pop$ "editor" bibinfo.check " " * bbl.etal * } { #2 < 'skip$ { editor #2 "{ff }{vv }{ll}{ jj}" format.name$ "others" = { "editor" bibinfo.check " " * bbl.etal * } { bbl.and space.word * editor #2 "{vv~}{ll}" format.name$ "editor" bibinfo.check * } if$ } if$ } if$ } FUNCTION {format.book.crossref} { volume duplicate$ empty$ { "empty volume in " cite$ * "'s crossref of " * crossref * warning$ pop$ word.in } { bbl.volume capitalize swap$ tie.or.space.prefix "volume" bibinfo.check * * bbl.of space.word * } if$ editor empty$ editor field.or.null author field.or.null = or { key empty$ { series empty$ { "need editor, key, or series for " cite$ * " to crossref " * crossref * warning$ "" * } { series emphasize * } if$ } { key * } if$ } { format.crossref.editor * } if$ " \cite{" * crossref * "}" * } FUNCTION {format.incoll.inproc.crossref} { editor empty$ editor field.or.null author field.or.null = or { key empty$ { format.booktitle duplicate$ empty$ { "need editor, key, or booktitle for " cite$ * " to crossref " * crossref * warning$ } { word.in swap$ * } if$ } { word.in key * " " *} if$ } { word.in format.crossref.editor * " " *} if$ " \cite{" * crossref * "}" * } FUNCTION {format.org.or.pub} { 't := "" address empty$ t empty$ and 'skip$ { t empty$ { address "address" bibinfo.check * } { t * address empty$ 'skip$ { ", " * address "address" bibinfo.check * } if$ } if$ } if$ } FUNCTION {format.publisher.address} { publisher "publisher" bibinfo.warn format.org.or.pub } FUNCTION {format.organization.address} { organization "organization" bibinfo.check format.org.or.pub } FUNCTION {article} { output.bibitem format.authors "author" output.check new.block format.title "title" output.check new.block crossref missing$ { doi empty$ url empty$ and { "" } { "{}" output before.all 'output.state := "\href{" doi empty$ {url} {"http://dx.doi.org/" doi *} if$ * "}{" * } if$ * journal "journal" bibinfo.check "journal" output.check add.blank format.vol.num.pages output doi empty$ url empty$ and { "" } { "}" } if$ * } { format.article.crossref output.nonnull format.pages output } if$ new.block format.note output format.eprint output fin.entry } FUNCTION {book} { output.bibitem author empty$ { format.editors "author and editor" output.check } { format.authors output.nonnull crossref missing$ { "author and editor" editor either.or.check } 'skip$ if$ } if$ new.block format.btitle "title" output.check crossref missing$ { format.bvolume output new.block format.number.series output format.edition output new.sentence format.publisher.address output } { new.block format.book.crossref output.nonnull } if$ format.date "year" output.check format.doi output new.block format.note output format.eprint output format.url output fin.entry } FUNCTION {booklet} { output.bibitem format.authors output new.block format.title "title" output.check new.block howpublished "howpublished" bibinfo.check output address "address" bibinfo.check output format.date output format.doi output new.block format.note output format.eprint output format.url output fin.entry } FUNCTION {inbook} { output.bibitem author empty$ { format.editors "author and editor" output.check } { format.authors output.nonnull crossref missing$ { "author and editor" editor either.or.check } 'skip$ if$ } if$ new.block format.btitle "title" output.check crossref missing$ { format.bvolume output format.chapter.pages "chapter and pages" output.check new.block format.number.series output format.edition output new.sentence format.publisher.address output } { format.chapter.pages "chapter and pages" output.check new.block format.book.crossref output.nonnull } if$ format.date "year" output.check format.doi output new.block format.note output format.eprint output format.url output fin.entry } FUNCTION {incollection} { output.bibitem format.authors "author" output.check new.block format.title "title" output.check new.block crossref missing$ { format.in.ed.booktitle "booktitle" output.check format.number.series output format.edition output format.chapter.pages output new.sentence format.publisher.address output format.date "year" output.check } { format.incoll.inproc.crossref output.nonnull format.chapter.pages output } if$ format.doi output new.block format.note output format.eprint output format.url output fin.entry } FUNCTION {inproceedings} { output.bibitem format.authors "author" output.check new.block format.title "title" output.check new.block crossref missing$ { format.in.ed.booktitle "booktitle" output.check format.number.series output format.pages output new.sentence publisher empty$ { format.organization.address output } { organization "organization" bibinfo.check output format.publisher.address output } if$ format.date "year" output.check } { format.incoll.inproc.crossref output.nonnull format.pages output } if$ format.doi output new.block format.note output format.eprint output format.url output fin.entry } FUNCTION {conference} { inproceedings } FUNCTION {manual} { output.bibitem author empty$ { organization "organization" bibinfo.check duplicate$ empty$ 'pop$ { output address "address" bibinfo.check output } if$ } { format.authors output.nonnull } if$ new.block format.btitle "title" output.check author empty$ { organization empty$ { address new.block.checka address "address" bibinfo.check output } 'skip$ if$ } { organization address new.block.checkb organization "organization" bibinfo.check output address "address" bibinfo.check output } if$ format.edition output format.date output format.doi output new.block format.note output format.eprint output format.url output fin.entry } FUNCTION {mastersthesis} { output.bibitem format.authors "author" output.check new.block format.btitle "title" output.check new.block bbl.mthesis format.thesis.type output.nonnull school "school" bibinfo.warn output address "address" bibinfo.check output format.date "year" output.check format.doi output new.block format.note output format.eprint output format.url output fin.entry } FUNCTION {misc} { output.bibitem format.authors output title howpublished new.block.checkb format.title output howpublished new.block.checka howpublished "howpublished" bibinfo.check output format.date output format.doi output new.block format.note output format.eprint output format.url output fin.entry empty.misc.check } FUNCTION {phdthesis} { output.bibitem format.authors "author" output.check new.block format.btitle "title" output.check new.block bbl.phdthesis format.thesis.type output.nonnull school "school" bibinfo.warn output address "address" bibinfo.check output format.date "year" output.check format.doi output new.block format.note output format.eprint output format.url output fin.entry } FUNCTION {proceedings} { output.bibitem editor empty$ { organization "organization" bibinfo.check output } { format.editors output.nonnull } if$ new.block format.btitle "title" output.check format.bvolume output format.number.series output editor empty$ { publisher empty$ 'skip$ { new.sentence format.publisher.address output } if$ } { publisher empty$ { new.sentence format.organization.address output } { new.sentence organization "organization" bibinfo.check output format.publisher.address output } if$ } if$ format.date "year" output.check format.doi output new.block format.note output format.eprint output format.url output fin.entry } FUNCTION {techreport} { output.bibitem format.authors "author" output.check new.block format.title "title" output.check new.block format.tr.number output.nonnull institution "institution" bibinfo.warn output address "address" bibinfo.check output format.date "year" output.check format.doi output new.block format.note output format.eprint output format.url output fin.entry } FUNCTION {unpublished} { output.bibitem format.authors "author" output.check new.block format.title "title" output.check format.date output format.doi output new.block format.note "note" output.check format.eprint output format.url output fin.entry } FUNCTION {default.type} { misc } READ FUNCTION {sortify} { purify$ "l" change.case$ } INTEGERS { len } FUNCTION {chop.word} { 's := 'len := s #1 len substring$ = { s len #1 + global.max$ substring$ } 's if$ } INTEGERS { et.al.char.used } FUNCTION {initialize.et.al.char.used} { #0 'et.al.char.used := } EXECUTE {initialize.et.al.char.used} FUNCTION {format.lab.names} { 's := s num.names$ 'numnames := numnames #1 > { numnames #4 > { #3 'namesleft := } { numnames 'namesleft := } if$ #1 'nameptr := "" { namesleft #0 > } { nameptr numnames = { s nameptr "{ff }{vv }{ll}{ jj}" format.name$ "others" = { "{\etalchar{+}}" * #1 'et.al.char.used := } { s nameptr "{l{}}" format.name$ * } if$ } { s nameptr "{l{}}" format.name$ * } if$ nameptr #1 + 'nameptr := namesleft #1 - 'namesleft := } while$ numnames #4 > { "{\etalchar{+}}" * #1 'et.al.char.used := } 'skip$ if$ } { s #1 "{l{}}" format.name$ duplicate$ text.length$ #2 < { pop$ s #1 "{ll}" format.name$ #3 text.prefix$ } 'skip$ if$ } if$ } FUNCTION {author.key.label} { author empty$ { key empty$ { cite$ #1 #3 substring$ } { key #3 text.prefix$ } if$ } { author format.lab.names } if$ } FUNCTION {author.editor.key.label} { author empty$ { editor empty$ { key empty$ { cite$ #1 #3 substring$ } { key #3 text.prefix$ } if$ } { editor format.lab.names } if$ } { author format.lab.names } if$ } FUNCTION {author.key.organization.label} { author empty$ { key empty$ { organization empty$ { cite$ #1 #3 substring$ } { "The " #4 organization chop.word #3 text.prefix$ } if$ } { key #3 text.prefix$ } if$ } { author format.lab.names } if$ } FUNCTION {editor.key.organization.label} { editor empty$ { key empty$ { organization empty$ { cite$ #1 #3 substring$ } { "The " #4 organization chop.word #3 text.prefix$ } if$ } { key #3 text.prefix$ } if$ } { editor format.lab.names } if$ } FUNCTION {calc.label} { key empty$ not { key duplicate$ 'label := sortify 'sort.label := } { type$ "book" = type$ "inbook" = or 'author.editor.key.label { type$ "proceedings" = 'editor.key.organization.label { type$ "manual" = 'author.key.organization.label 'author.key.label if$ } if$ } if$ duplicate$ year field.or.null purify$ #-1 #2 substring$ * 'label := year field.or.null purify$ #-1 #4 substring$ * sortify 'sort.label := } if$ } FUNCTION {sort.format.names} { 's := #1 'nameptr := "" s num.names$ 'numnames := numnames 'namesleft := { namesleft #0 > } { s nameptr "{ll{ }}{ f{ }}{ jj{ }}" format.name$ 't := nameptr #1 > { " " * namesleft #1 = t "others" = and { "zzzzz" * } { t sortify * } if$ } { t sortify * } if$ nameptr #1 + 'nameptr := namesleft #1 - 'namesleft := } while$ } FUNCTION {sort.format.title} { 't := "A " #2 "An " #3 "The " #4 t chop.word chop.word chop.word sortify #1 global.max$ substring$ } FUNCTION {author.sort} { author empty$ { key empty$ { "to sort, need author or key in " cite$ * warning$ "" } { key sortify } if$ } { author sort.format.names } if$ } FUNCTION {author.editor.sort} { author empty$ { editor empty$ { key empty$ { "to sort, need author, editor, or key in " cite$ * warning$ "" } { key sortify } if$ } { editor sort.format.names } if$ } { author sort.format.names } if$ } FUNCTION {author.organization.sort} { author empty$ { organization empty$ { key empty$ { "to sort, need author, organization, or key in " cite$ * warning$ "" } { key sortify } if$ } { "The " #4 organization chop.word sortify } if$ } { author sort.format.names } if$ } FUNCTION {editor.organization.sort} { editor empty$ { organization empty$ { key empty$ { "to sort, need editor, organization, or key in " cite$ * warning$ "" } { key sortify } if$ } { "The " #4 organization chop.word sortify } if$ } { editor sort.format.names } if$ } FUNCTION {presort} { calc.label sort.label " " * type$ "book" = type$ "inbook" = or 'author.editor.sort { type$ "proceedings" = 'editor.organization.sort { type$ "manual" = 'author.organization.sort 'author.sort if$ } if$ } if$ * " " * year field.or.null sortify * " " * title field.or.null sort.format.title * #1 entry.max$ substring$ 'sort.key$ := } ITERATE {presort} SORT STRINGS { longest.label last.sort.label next.extra } INTEGERS { longest.label.width last.extra.num } FUNCTION {initialize.longest.label} { "" 'longest.label := #0 int.to.chr$ 'last.sort.label := "" 'next.extra := #0 'longest.label.width := #0 'last.extra.num := } FUNCTION {forward.pass} { last.sort.label sort.label = { last.extra.num #1 + 'last.extra.num := last.extra.num int.to.chr$ 'extra.label := } { "a" chr.to.int$ 'last.extra.num := "" 'extra.label := sort.label 'last.sort.label := } if$ } FUNCTION {reverse.pass} { next.extra "b" = { "a" 'extra.label := } 'skip$ if$ label extra.label * 'label := label width$ longest.label.width > { label 'longest.label := label width$ 'longest.label.width := } 'skip$ if$ extra.label 'next.extra := } EXECUTE {initialize.longest.label} ITERATE {forward.pass} REVERSE {reverse.pass} FUNCTION {begin.bib} { et.al.char.used { "\newcommand{\etalchar}[1]{$^{#1}$}" write$ newline$ } 'skip$ if$ preamble$ empty$ 'skip$ { preamble$ write$ newline$ } if$ "\begin{thebibliography}{" longest.label * "}" * write$ newline$ "\providecommand{\url}[1]{#1}" write$ newline$ "\providecommand{\urlprefix}{URL }" write$ newline$ "\expandafter\ifx\csname urlstyle\endcsname\relax" write$ newline$ " \providecommand{\doi}[1]{doi:\discretionary{}{}{}#1}\else" write$ newline$ " \providecommand{\doi}{doi:\discretionary{}{}{}\begingroup \urlstyle{rm}\Url}\fi" write$ newline$ "\providecommand{\eprint}[2][]{#2}" write$ newline$ "\providecommand{\arxiv}[1]{\href{http://www.arxiv.org/abs/#1}{ArXiv: #1}}" write$ newline$ "\providecommand{\arxivs}[2]{\href{http://www.arxiv.org/abs/#1}{ArXiv: #1 [#2]}}" write$ newline$ } EXECUTE {begin.bib} EXECUTE {init.state.consts} ITERATE {call.type$} FUNCTION {end.bib} { newline$ "\end{thebibliography}" write$ newline$ } EXECUTE {end.bib} %% End of customized bst file %% %% End of file `simon.bst'. 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In order to grasp the overall statistical structure and the distribution of features, specialdef visualisation techniques can be most helpful. The Bioconductor package ``HilbertVis'' offers such a tool. In the present vignette, the package is demonstrated with random example data. To see the use of \texttt{HilbertVis} with real biological data (namely ChIP-Seq data), see the publication \cite{HilbertVisBioinf} or the vignette \cite{ShortRead_and_HilbertCurveDisplay}. \section{The problem} The command \texttt{makeRandomTestData} (which is provided only for demonstration purposes) produces a very long vector filled with random data \begin{Schunk} \begin{Sinput} > library( HilbertVis ) > vec <- makeRandomTestData( ) \end{Sinput} \end{Schunk} This is a very long vector, with 10,000,000 entries: \begin{Schunk} \begin{Sinput} > length(vec) \end{Sinput} \begin{Soutput} [1] 10000000 \end{Soutput} \end{Schunk} An obvious first way to inspect it is to make a needle plot it with a command like \begin{verbatim} plot( vec, type="h" ) \end{verbatim} \begin{figure} \centering \includegraphics{HilbertVis-plotLongVector} \caption{A simple plot of the example data vector, made with the function \texttt{plotLongVector}.} \label{plotLongVector} \end{figure} This command takes very long to complete because so many needles are plotted on top of each other. The following command produces the same output in a more reasonable speed \begin{Schunk} \begin{Sinput} > plotLongVector( vec ) \end{Sinput} \end{Schunk} From an inspection of this plot (Fig.\ \ref{plotLongVector}), we may only conclude that the data vector contains a lot of peaks which seem to be distributed densely but randomly. But are all these peaks similar? Are they really evenly distributed? Are the individual needles in the plot single peaks, or several peaks which are plotted on top of each other? \begin{figure} \centering \includegraphics{HilbertVis-zoomIn} \caption{Zooming into a randomly chosen region of the data of Fig.\ \ref{plotLongVector}. } \label{zoomIn} \end{figure} The straight-forward solution is to zoom in and plot a region picked at random: \begin{Schunk} \begin{Sinput} > start <- 1500000 > plotLongVector( vec[ start + 0:100000 ], offset=start ) \end{Sinput} \end{Schunk} In order to see whether this region (Fig.\ \ref{zoomIn}) is now typical, and whether all peaks look like these, we would have to make many more such plots. \section{Hilbert curves} The problem with Fig.\ \ref{plotLongVector} is that each pixel corresponds to several thousands of vector elements. Even if we made the figure much wider and print it finer, the horizontal axis can only hold a very limited amount of discernible values. The idea of the Hilbert curve visualisation is to use the space in both the horizontal and vertical direction in order to show more details. \begin{figure} \centering \includegraphics{HilbertVis-HilbertTest} \caption{Hilbert curve plot of the example data vector from Fig.\ \ref{plotLongVector}} \label{HilbertTest} \end{figure} The Hilbert curve plot is an approach to display an as detailed picture of the whole data vector as possible by letting each pixel of a large square represent a quite short part of the chromosome, coding with its colour for the maximum value in this short stretch, where the pixels are arranged such that neighbouring parts of the data vector appear next to each other in the square. Furthermore, parts which are not directly neighbouring but are in close distance should not be separated much in the square either. Fig.\ \ref{HilbertTest} shows our data vector visualised in this way. \begin{figure} \centering \includegraphics{HilbertVis-HilbertCurves} \caption{The first four levels of the Hilbert curve fractal.} \label{HilbertCurves} \end{figure} In order to understand this plot you need to know how the pixels are arranged to fulfill the requirements just outlined as well as possible. To my knowledge, the first to come up with the solution also used here was D.\ A.\ Keim in Ref.\ \cite{HilbertVisualization_first} (where he used the technique to visualise long time-series data of stock-market prices). He went back to an old idea of Peano \cite{PeanoCurve_first} and Hilbert \cite{HilbertCurve_first}, space-filling curves. Peano astonished the mathematics community at the end of the 19th century by presenting a continuous mapping of a line to a square, i.e., showed that a line can be folded up such that it passes through every point within a square, thus blurring the seemingly clear-cut distinction between one- and two-dimensional objects. Such a space-filling curve is a fractal, i.e., it has infinitely many corners and repeats its overall form in all levels of its details. Fig.\ \ref{HilbertCurves} shows the first four level of the construction of Hilbert's variant of Peano's curve. Observe how at level $k$ a line of length $2^{2k}$ passes through each ``pixel'' of a square of dimension $2^k \times 2^k$, and how this curve is produced connecting four copies (in different orientations) of the curve at the previous level, $k-1$. For Fig.\ \ref{HilbertTest}, a Hilbert curve at level 9 has been used, i.e., the image has $2^9\times 2^9 = 262,144$ pixels. As \texttt{vec} has a length of 10 million elements, each pixel now represents around 38 elements. While we were unsure about how to interpret the needle-like peaks in Fig.\ \ref{plotLongVector}, Fig.\ \ref{HilbertTest} gives a much clearer idea. Each of small blue or blue-red features is one peak, and its area is the width of the peak. (The colour gives the height.) We can now see a feature of the data vector that was not noticeable in Figs.\ \ref{plotLongVector} and \ref{zoomIn}: While most of the peaks have an area of of one to ten pixels corresponding to peak width up to approx.\ 400), there is a region, in the lower left-hand corner, with much wider peaks. This spatial inhomogeneity is very obvious in the Hilbert plot but easy to miss with more conventional plots. Before I show an example with biological data, I explain in the next section how the plots in this section were made. \section{Usage} Figure \ref{HilbertCurves} has been produced with the function \texttt{plotHilbertCurve} which is provided just for demonstration purposes. Typically, it takes one parameter, the level of the curve. Here it is used within a loop to arrange the four plots in the figure. \begin{Schunk} \begin{Sinput} > library( grid ) > pushViewport( viewport( layout=grid.layout( 2, 2 ) ) ) > for( i in 1:4 ) { + pushViewport( viewport( + layout.pos.row=1+(i-1)%/%2, layout.pos.col=1+(i-1)%%2 ) ) + plotHilbertCurve( i, new.page=FALSE ) + popViewport( ) + } \end{Sinput} \end{Schunk} To get the Hilbert plot of a data vector (Fig.\ \ref{HilbertTest}), use the function \texttt{hilbertImage}: \begin{Schunk} \begin{Sinput} > hMat <- hilbertImage( vec ) \end{Sinput} \end{Schunk} \texttt{hMat} is now a matrix of dimensions $2^9\times 2^9$ (i.e., $512\times 512$) that contains the intensity values for the plot. The function \texttt{hilbertImage} takes some optional arguments, for example \texttt{level}, in case you want another level (i.e. another matrix size) than the default $9$. To plot the matrix, we could just pass it to the standard functions \texttt{image} or \texttt{levelplot}. The function \texttt{showHilbertImage} is a convenient wrapper around \texttt{levelplot} that sets a suitable colour palette and supresses labels and tickmarks: \begin{Schunk} \begin{Sinput} > showHilbertImage( hMat ) \end{Sinput} \end{Schunk} If you look at such an image on screen, you will notice that the \texttt{image} function does not display one matrix element as one pixel but rather scales the image according to the window size. This typically results in distracting artifacts, and hence, it is preferable to use the \texttt{display} function from the \texttt{EBImage} package that allows to suppress scaling. The 'mode' argument of \texttt{showHilbertImage} allows to use the \texttt{EBImage} package instead of the \texttt{lattice} package to display the matrix: \begin{Schunk} \begin{Sinput} > showHilbertImage( hMat, mode="EBImage" ) \end{Sinput} \end{Schunk} \section{Interactive tool for data exploration} \begin{figure} \centering \includegraphics[width=.6\textwidth]{HilbertDisplay_GUI} \caption{The graphical user interface provided by \texttt{HilbertVisGUI}.} \label{GUI} \end{figure} Everything so far only required the package \texttt{HilbertVis}. Provided you have GTK+ and gtkmm installed on your system (see Appendix for more explanation) you can also install \texttt{HilbertVisGUI} which provides a graphical tool to interactively explore Hilbert curve plots (Fig.\ \ref{GUI}). To start the tool, load the package \begin{Schunk} \begin{Sinput} > library( HilbertVisGUI ) \end{Sinput} \end{Schunk} and simply write \begin{Schunk} \begin{Sinput} > hilbertDisplay( vec ) \end{Sinput} \end{Schunk} First notice the red pointer in the field labelled ``Displayed part of sequence''. As you move the mouse cursor through the Hilbert plot the pointer shows you where in the data vector (``sequence'') you are. This visual feed-back helps to understand how the Hilbert curve ``folds'' the vector into the image. You can also read off the precise coordinate corresponding to the pixel under the mouse cursor (or rather: the midpoint of the range of coordinates (``bin'') represented by this pixel) in the line above the gauge. By clicking onto the image, you can zoom into the image. The program will select that quarter of the displayed curve that contains your mouse click and display it. The left gauge (labelled ``full sequence'') represents the full data vector, with the currently displayed part highlighted in red. If you pass several vectors to \texttt{hilbertDisplay}, you can use the buttons labelled ``Previous'' and ``Next'' to switch back and forth between the data vectors in order to compare them. By switching the ``Effect of the left mouse button'' to ``Linear plot'', you can get an ordinary 1D plot of the region around the pixel you clicked on. Click onto a peak and observe how you can inspect the peak's shape in the plot. To do the linear plot, \texttt{hilbertDisplay} calls the R function \texttt{simpleLinPlot} defined as well in the \texttt{HilbertVisGUI} package. This is a simple wrapper around the function \texttt{plotLongVector} discussed earlier. You may want to have a look at its definition. You can replace this function by supplying your own plotting function as the argument \texttt{plotFun} to \texttt{hilbertDisplay}. Your function must take two arguments that should be called \texttt{data} and \texttt{info}, as above, and will be filled in by \texttt{hilbertDisplay} with the displayed vector and information about where the user clicked and which part of the vector is being displayed. Try the following example to see the format of this data: \begin{Schunk} \begin{Sinput} > dumpDataInsteadOfPlotting <- function( data, info ) { + str( data ) + print( info ) + } > hilbertDisplay( vec, plotFunc=dumpDataInsteadOfPlotting ) \end{Sinput} \end{Schunk} Zoom in a bit, then switch to "linear plot" and click somewhere. \texttt{dumpDataInsteadOfPlotting} will be called and output such as the following appears on your R console: \begin{verbatim} num [1:10000000] 0 0 0 0 0 0 0 0 0 0 ... $binLo [1] 9555093 $bin [1] 9555112 $binHi [1] 9555131 $dispLo [1] 7500001 $dispHi [1] 10000001 $seqIdx [1] 1 $seqName [1] "vec" \end{verbatim} %$ The function \texttt{hilbertDisplay} has a number of useful optional arguments which are explained in its help page. Have a look there for details. \section{Three-channel Hilbert plots} Let us construct a second data vector that differs from \texttt{vec} only in a subtle way: \begin{Schunk} \begin{Sinput} > vec2 <- vec > vec2[ 7000000 : 8000000 ] <- vec[ 7010000 : 8010000 ] \end{Sinput} \end{Schunk} If we compared the Hilbert plots of \texttt{vec} and \texttt{vec2} side-by-side we might miss the difference. Loading them both into the interactive tool, with \begin{Schunk} \begin{Sinput} > hilbertDisplay( vec, vec2 ) \end{Sinput} \end{Schunk} makes spotting the difference easier: When clicking the ``Previous'' and ``Next'' buttons one notices that most peaks stay put while a few move a bit. \begin{figure} \centering \includegraphics[width=.6\textwidth]{ThreeChTest} \caption{A three-channel plot (only using the red and the green channel).} \label{ThreeChannel} \end{figure} Another possibility is to overlay these two plots, displaying \texttt{vec} in red and \texttt{vec2} in green. The function \texttt{hilbertDisplayThreeChannels} start the interactive tool in this mode. Different from \texttt{hilbertDisplay}, this function expects the values for the channel to be normalised to values between 0 (corresponding to black) and 1 (corresponding to the channel's colour in full saturation). Hence, we divide both vectors by the maximum of \texttt{vec}. \begin{Schunk} \begin{Sinput} > hilbertDisplayThreeChannel( + vec / max(vec), vec2 / max(vec), rep( 0, length(vec) ) ) \end{Sinput} \end{Schunk} The third argument is the vector for the blue channel. As we don't have a third vector, we simply pass a vector of the same length, filled with zeroes only. In this display style, those peaks common to both vectors appear in yellow, while the those different are red and green (Fig.\ \ref{ThreeChannel}). It might be desirable to have also a non-interactive version of this functionality. This can be done by calling \texttt{hilbertImage} for each data vector and then using the functionality of the \texttt{EBImage} package to overlay the three images in three colour channels. As the API of \texttt{EBImage} is due to be overhauled soon I do not describe this here as it would be outdated soon. \section{Reading in GFF and wiggle data} An important use for the \texttt{HilbertVis} package is genomic data. Imagine a vector the length of a human chromosome that gives for each base pair a score of some genome-position-dependent quantity. Such data is typically displayed as a ``wiggle track'' in genome browsers such as the UCSC browser at \url{http://genome.ucsc.edu/} \cite{UCSC_genome_browser}. The common formats to supply data for wiggle tracks are the General Feature Format (GFF) \cite{GFF_Spec}, and the wiggle track format \cite{Wiggle_Spec}. The function \texttt{makeWiggleVector} is supplied to read in such files and provide their content as a ``wiggle vector'', i.e., a vector with one element per base pair that gives the score value for this base pair. Such a wiggle vector can then be visualised in the same way as the data vector \texttt{vec} in the examples above. For details, see the help page for \texttt{makeWiggleVector}. Another source of genomic data are aligned short reads from high-throughput sequencing experiments. See \cite{ShortRead_and_HilbertCurveDisplay} for an explanation how to deal with such data. \section{Rle vectors} Long data vectors with are step-wise constant are more suitably dealt with in run-length encoding (RLE), i.e., instead of storing all values, one has two vectors, one that has the lengths of the constant stretches, one with the corresponding values. The \texttt{Rle} class in the \texttt{IRanges} package provides this functionality. The functions \texttt{hilbertDisplay} and \texttt{hilbertDisplayThreeChannel} can both work with \texttt{Rle} vectors as well as with ordinary vectors (since version 1.3.1 of \texttt{HilbertVisGUI}). \appendix \section{Installation} The packages \texttt{HilbertVis} and \texttt{HilbertVisGUI} are meant to be used with the statistics programming language R. While \texttt{HilbertVis} can be installed on any R system (with R version at least 2.7), you need to have \texttt{gtkmm} available on your system in order to install \texttt{HilbertVisGUI}. You need \texttt{HilbertVisGUI} only if you want to use the interactive tool described in Section \label{SecGUI}. Don't worry, it is very easy to install gtkmm and the installer will tell you what to do. There is also a stand-alone version of HilbertVis that can be used independent of R. See \url{http://www.ebi.ac.uk/~anders/hilbert} for more information. \subsection{Installing HilbertVis} To install \texttt{HilbertVis}, simply use the standard procedure explained on the Bioconductor web site, i.e., type in an R session \begin{verbatim} if (!requireNamespace("BiocManager", quietly=TRUE)) install.packages("BiocManager") BiocManager::install( "HilbertVis" ) \end{verbatim} \subsection{Installing HilbertVisGUI} The GUI component uses the \texttt{gtkmm} library, the C++ bindings for the GTK+ widget system. \footnote{See \url{http://www.gtk.org/} for more information on the GTK+ project.} Install \texttt{HilbertVisGUI} with \texttt{biocManager}, i.e., by typing \begin{verbatim} if (!requireNamespace("BiocManager", quietly=TRUE)) install.packages("BiocManager") BiocManager::install( "HilbertVisGUI" ) \end{verbatim} On platforms with binary packages (i.e., Linux and the like), the installer will check whether gtkmm is available. If it cannot find it, it will display an explanation how to install it. On platforms with binary packages (Mac and Windows), this explanation appears once you load the package for the first time. You will be asked to simply download an automatic installer from a given web address. \section{Session Info} \begin{Schunk} \begin{Sinput} > sessionInfo() \end{Sinput} \begin{Soutput} R version 4.1.1 (2021-08-10) Platform: x86_64-pc-linux-gnu (64-bit) Running under: Ubuntu 20.04.3 LTS Matrix products: default BLAS: /home/biocbuild/bbs-3.14-bioc/R/lib/libRblas.so LAPACK: /home/biocbuild/bbs-3.14-bioc/R/lib/libRlapack.so locale: [1] LC_CTYPE=en_US.UTF-8 LC_NUMERIC=C [3] LC_TIME=en_GB LC_COLLATE=C [5] LC_MONETARY=en_US.UTF-8 LC_MESSAGES=en_US.UTF-8 [7] LC_PAPER=en_US.UTF-8 LC_NAME=C [9] LC_ADDRESS=C LC_TELEPHONE=C [11] LC_MEASUREMENT=en_US.UTF-8 LC_IDENTIFICATION=C attached base packages: [1] grid stats graphics grDevices utils datasets methods [8] base other attached packages: [1] HilbertVis_1.52.0 lattice_0.20-45 loaded via a namespace (and not attached): [1] compiler_4.1.1 tools_4.1.1 \end{Soutput} \end{Schunk} \section{References} \bibliographystyle{simon2} \bibliography{hilbert} \end{document} HilbertVis/vignettes/Makefile0000644000175000017500000000044214136072554016136 0ustar nileshnileshall: pdf pdf: HilbertVis.tex pdflatex HilbertVis bibtex HilbertVis pdflatex HilbertVis pdflatex HilbertVis make clean clean: rm -f *.out *.bbl *.aux *.log *.blg *.brf *.toc *~ *.eps rm -f *.nfs* rm -f HilbertVis-*.jpg HilbertVis-*.pdf HilbertVis.ps # rm -f *.dvi *.ps Ringo.tex HilbertVis/vignettes/HilbertDisplay_GUI.pdf0000644000175000017500000021135014136047367020622 0ustar nileshnilesh%PDF-1.4 1 0 obj << /Title (HilbertCurve_GUI.pdf) /CreationDate (D:20080718101941) /ModDate (D:20080718101941) /Producer (ImageMagick 6.3.2 10/15/07 Q16 http://www.imagemagick.org) >> endobj 2 0 obj << /Type /Catalog /Pages 3 0 R >> endobj 3 0 obj << /Type /Pages /Kids [ 4 0 R ] /Count 1 >> endobj 4 0 obj << /Type /Page /Parent 3 0 R /Resources << /Font << /F0 8 0 R >> /XObject << /Im0 9 0 R >> /ProcSet 7 0 R >> /MediaBox [0 0 522 810] /CropBox [0 0 522 810] /Contents 5 0 R /Thumb 12 0 R >> endobj 5 0 obj << /Length 6 0 R >> stream q 521.935 0 0 809.899 0 0 cm /Im0 Do Q endstream endobj 6 0 obj 39 endobj 7 0 obj [ /PDF /Text /ImageC ] endobj 8 0 obj << /Type /Font /Subtype /Type1 /Name /F0 /BaseFont /Helvetica /Encoding /MacRomanEncoding >> endobj 9 0 obj << /Type /XObject /Subtype /Image /Name /Im0 /Filter [ /FlateDecode ] /Width 522 /Height 810 /ColorSpace 11 0 R /BitsPerComponent 8 /SMask 16 0 R /Length 10 0 R >> stream x gE&9>Ӟ7}>QDAUiPqE]@AqAl7D]Abb-*$">/q͌/od޼˖=FOw| @^F[hu[xW?!O[_y?x;#z~.hn*YkPe>30{pŏ{n/mm4]mmhx՝?v5#^c)QZ8-^oFpP_z[hxzO+o]߿+w{aY_~ ^pq1ADȰJZa&oyGpPm7[ixWDm70-?̬#޸oxkvw!oۋW^xf,O Jr<](73죯֣y}Deo ?mxqk_p>}a_>no[gϞ3wo;y ,Xx]w}n_<^?n%Ro{α5Kgm0\ɕ9eL??yCC-g~)W؏ʲ?W8wx QsCw6\tM7c~x}OgrI[lsf-]h׽7^rɪnnGK.\w ]*n-P;Jr[<_b4 &m{AtWs7t-anm޼?]4,\x=w}v}x{98<?jsα-^_WR+~wcvm7tM{jQٿ8r(pwy ލ~x-(V=w9;|M<뵗r-6z+׿3VN'{;_|.:p,X +h{>x/wpEg/o}xZW3}>qAMNgE5O)ᕁ?Z7K|4|ڃڇW[ W jg_ۃ6[99swΟ.{@_rxet6) x&/~h6AOnP s|+gzǷ^>fg ^Aab?nͶy:l7cmW>=6..]dGn\ޗ,VG[~vy/ߝ~v>y Xۭwn[^ۼhm3w-W?n:/}zo{?m'_A]?gm) G7=ştgЮ;e3*]^GzGpPm-vPԖo_NX6c=^˽_/-]ŋg7ֱC-z,]pvyfjK]ʦkSx҇Y-z ?>26z?}<>T"j{z0Ԗo_NX6/pշ>Oo0sΉ9l-ZǮۜx{8³ç޶//%f/_YiƢmWnpggӿ |bdx\!ah{(t-po|scz_SQWct͙=^-evad zkݽwtu̧܁WUS33o ۇJhmÿ+$-fw>vg^wq4b}w,Fаhу=Ѐ|x{98uW=O>ۼp8,Yr[9&JfKqC? 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In order to grasp the overall statistical structure and the distribution of features, specialdef visualisation techniques can be most helpful. The Bioconductor package ``HilbertVis'' offers such a tool. In the present vignette, the package is demonstrated with random example data. To see the use of \texttt{HilbertVis} with real biological data (namely ChIP-Seq data), see the publication \cite{HilbertVisBioinf} or the vignette \cite{ShortRead_and_HilbertCurveDisplay}. \section{The problem} <>= set.seed(271828) @ The command \texttt{makeRandomTestData} (which is provided only for demonstration purposes) produces a very long vector filled with random data <<>>= library( HilbertVis ) vec <- makeRandomTestData( ) @ This is a very long vector, with 10,000,000 entries: <<>>= length(vec) @ An obvious first way to inspect it is to make a needle plot it with a command like \begin{verbatim} plot( vec, type="h" ) \end{verbatim} \begin{figure} \centering \includegraphics{HilbertVis-plotLongVector} \caption{A simple plot of the example data vector, made with the function \texttt{plotLongVector}.} \label{plotLongVector} \end{figure} This command takes very long to complete because so many needles are plotted on top of each other. The following command produces the same output in a more reasonable speed <>= plotLongVector( vec ) @ From an inspection of this plot (Fig.\ \ref{plotLongVector}), we may only conclude that the data vector contains a lot of peaks which seem to be distributed densely but randomly. But are all these peaks similar? Are they really evenly distributed? Are the individual needles in the plot single peaks, or several peaks which are plotted on top of each other? \begin{figure} \centering \includegraphics{HilbertVis-zoomIn} \caption{Zooming into a randomly chosen region of the data of Fig.\ \ref{plotLongVector}. } \label{zoomIn} \end{figure} The straight-forward solution is to zoom in and plot a region picked at random: <>= start <- 1500000 plotLongVector( vec[ start + 0:100000 ], offset=start ) @ In order to see whether this region (Fig.\ \ref{zoomIn}) is now typical, and whether all peaks look like these, we would have to make many more such plots. \section{Hilbert curves} The problem with Fig.\ \ref{plotLongVector} is that each pixel corresponds to several thousands of vector elements. Even if we made the figure much wider and print it finer, the horizontal axis can only hold a very limited amount of discernible values. The idea of the Hilbert curve visualisation is to use the space in both the horizontal and vertical direction in order to show more details. \begin{figure} \centering \includegraphics{HilbertVis-HilbertTest} \caption{Hilbert curve plot of the example data vector from Fig.\ \ref{plotLongVector}} \label{HilbertTest} \end{figure} The Hilbert curve plot is an approach to display an as detailed picture of the whole data vector as possible by letting each pixel of a large square represent a quite short part of the chromosome, coding with its colour for the maximum value in this short stretch, where the pixels are arranged such that neighbouring parts of the data vector appear next to each other in the square. Furthermore, parts which are not directly neighbouring but are in close distance should not be separated much in the square either. Fig.\ \ref{HilbertTest} shows our data vector visualised in this way. \begin{figure} \centering \includegraphics{HilbertVis-HilbertCurves} \caption{The first four levels of the Hilbert curve fractal.} \label{HilbertCurves} \end{figure} In order to understand this plot you need to know how the pixels are arranged to fulfill the requirements just outlined as well as possible. To my knowledge, the first to come up with the solution also used here was D.\ A.\ Keim in Ref.\ \cite{HilbertVisualization_first} (where he used the technique to visualise long time-series data of stock-market prices). He went back to an old idea of Peano \cite{PeanoCurve_first} and Hilbert \cite{HilbertCurve_first}, space-filling curves. Peano astonished the mathematics community at the end of the 19th century by presenting a continuous mapping of a line to a square, i.e., showed that a line can be folded up such that it passes through every point within a square, thus blurring the seemingly clear-cut distinction between one- and two-dimensional objects. Such a space-filling curve is a fractal, i.e., it has infinitely many corners and repeats its overall form in all levels of its details. Fig.\ \ref{HilbertCurves} shows the first four level of the construction of Hilbert's variant of Peano's curve. Observe how at level $k$ a line of length $2^{2k}$ passes through each ``pixel'' of a square of dimension $2^k \times 2^k$, and how this curve is produced connecting four copies (in different orientations) of the curve at the previous level, $k-1$. For Fig.\ \ref{HilbertTest}, a Hilbert curve at level 9 has been used, i.e., the image has $2^9\times 2^9 = 262,144$ pixels. As \texttt{vec} has a length of 10 million elements, each pixel now represents around 38 elements. While we were unsure about how to interpret the needle-like peaks in Fig.\ \ref{plotLongVector}, Fig.\ \ref{HilbertTest} gives a much clearer idea. Each of small blue or blue-red features is one peak, and its area is the width of the peak. (The colour gives the height.) We can now see a feature of the data vector that was not noticeable in Figs.\ \ref{plotLongVector} and \ref{zoomIn}: While most of the peaks have an area of of one to ten pixels corresponding to peak width up to approx.\ 400), there is a region, in the lower left-hand corner, with much wider peaks. This spatial inhomogeneity is very obvious in the Hilbert plot but easy to miss with more conventional plots. Before I show an example with biological data, I explain in the next section how the plots in this section were made. \section{Usage} Figure \ref{HilbertCurves} has been produced with the function \texttt{plotHilbertCurve} which is provided just for demonstration purposes. Typically, it takes one parameter, the level of the curve. Here it is used within a loop to arrange the four plots in the figure. <>= library( grid ) pushViewport( viewport( layout=grid.layout( 2, 2 ) ) ) for( i in 1:4 ) { pushViewport( viewport( layout.pos.row=1+(i-1)%/%2, layout.pos.col=1+(i-1)%%2 ) ) plotHilbertCurve( i, new.page=FALSE ) popViewport( ) } @ To get the Hilbert plot of a data vector (Fig.\ \ref{HilbertTest}), use the function \texttt{hilbertImage}: <<>>= hMat <- hilbertImage( vec ) @ \texttt{hMat} is now a matrix of dimensions $2^9\times 2^9$ (i.e., $512\times 512$) that contains the intensity values for the plot. The function \texttt{hilbertImage} takes some optional arguments, for example \texttt{level}, in case you want another level (i.e. another matrix size) than the default $9$. To plot the matrix, we could just pass it to the standard functions \texttt{image} or \texttt{levelplot}. The function \texttt{showHilbertImage} is a convenient wrapper around \texttt{levelplot} that sets a suitable colour palette and supresses labels and tickmarks: <>= showHilbertImage( hMat ) @ <>= show( showHilbertImage( hMat ) ) @ If you look at such an image on screen, you will notice that the \texttt{image} function does not display one matrix element as one pixel but rather scales the image according to the window size. This typically results in distracting artifacts, and hence, it is preferable to use the \texttt{display} function from the \texttt{EBImage} package that allows to suppress scaling. The 'mode' argument of \texttt{showHilbertImage} allows to use the \texttt{EBImage} package instead of the \texttt{lattice} package to display the matrix: <>= showHilbertImage( hMat, mode="EBImage" ) @ \section{Interactive tool for data exploration} \begin{figure} \centering \includegraphics[width=.6\textwidth]{HilbertDisplay_GUI} \caption{The graphical user interface provided by \texttt{HilbertVisGUI}.} \label{GUI} \end{figure} Everything so far only required the package \texttt{HilbertVis}. Provided you have GTK+ and gtkmm installed on your system (see Appendix for more explanation) you can also install \texttt{HilbertVisGUI} which provides a graphical tool to interactively explore Hilbert curve plots (Fig.\ \ref{GUI}). To start the tool, load the package <>= library( HilbertVisGUI ) @ and simply write <>= hilbertDisplay( vec ) @ First notice the red pointer in the field labelled ``Displayed part of sequence''. As you move the mouse cursor through the Hilbert plot the pointer shows you where in the data vector (``sequence'') you are. This visual feed-back helps to understand how the Hilbert curve ``folds'' the vector into the image. You can also read off the precise coordinate corresponding to the pixel under the mouse cursor (or rather: the midpoint of the range of coordinates (``bin'') represented by this pixel) in the line above the gauge. By clicking onto the image, you can zoom into the image. The program will select that quarter of the displayed curve that contains your mouse click and display it. The left gauge (labelled ``full sequence'') represents the full data vector, with the currently displayed part highlighted in red. If you pass several vectors to \texttt{hilbertDisplay}, you can use the buttons labelled ``Previous'' and ``Next'' to switch back and forth between the data vectors in order to compare them. By switching the ``Effect of the left mouse button'' to ``Linear plot'', you can get an ordinary 1D plot of the region around the pixel you clicked on. Click onto a peak and observe how you can inspect the peak's shape in the plot. To do the linear plot, \texttt{hilbertDisplay} calls the R function \texttt{simpleLinPlot} defined as well in the \texttt{HilbertVisGUI} package. This is a simple wrapper around the function \texttt{plotLongVector} discussed earlier. You may want to have a look at its definition. You can replace this function by supplying your own plotting function as the argument \texttt{plotFun} to \texttt{hilbertDisplay}. Your function must take two arguments that should be called \texttt{data} and \texttt{info}, as above, and will be filled in by \texttt{hilbertDisplay} with the displayed vector and information about where the user clicked and which part of the vector is being displayed. Try the following example to see the format of this data: <>= dumpDataInsteadOfPlotting <- function( data, info ) { str( data ) print( info ) } hilbertDisplay( vec, plotFunc=dumpDataInsteadOfPlotting ) @ Zoom in a bit, then switch to "linear plot" and click somewhere. \texttt{dumpDataInsteadOfPlotting} will be called and output such as the following appears on your R console: \begin{verbatim} num [1:10000000] 0 0 0 0 0 0 0 0 0 0 ... $binLo [1] 9555093 $bin [1] 9555112 $binHi [1] 9555131 $dispLo [1] 7500001 $dispHi [1] 10000001 $seqIdx [1] 1 $seqName [1] "vec" \end{verbatim} %$ The function \texttt{hilbertDisplay} has a number of useful optional arguments which are explained in its help page. Have a look there for details. \section{Three-channel Hilbert plots} Let us construct a second data vector that differs from \texttt{vec} only in a subtle way: <<>>= vec2 <- vec vec2[ 7000000 : 8000000 ] <- vec[ 7010000 : 8010000 ] @ If we compared the Hilbert plots of \texttt{vec} and \texttt{vec2} side-by-side we might miss the difference. Loading them both into the interactive tool, with <>= hilbertDisplay( vec, vec2 ) @ makes spotting the difference easier: When clicking the ``Previous'' and ``Next'' buttons one notices that most peaks stay put while a few move a bit. \begin{figure} \centering \includegraphics[width=.6\textwidth]{ThreeChTest} \caption{A three-channel plot (only using the red and the green channel).} \label{ThreeChannel} \end{figure} Another possibility is to overlay these two plots, displaying \texttt{vec} in red and \texttt{vec2} in green. The function \texttt{hilbertDisplayThreeChannels} start the interactive tool in this mode. Different from \texttt{hilbertDisplay}, this function expects the values for the channel to be normalised to values between 0 (corresponding to black) and 1 (corresponding to the channel's colour in full saturation). Hence, we divide both vectors by the maximum of \texttt{vec}. <>= hilbertDisplayThreeChannel( vec / max(vec), vec2 / max(vec), rep( 0, length(vec) ) ) @ The third argument is the vector for the blue channel. As we don't have a third vector, we simply pass a vector of the same length, filled with zeroes only. In this display style, those peaks common to both vectors appear in yellow, while the those different are red and green (Fig.\ \ref{ThreeChannel}). It might be desirable to have also a non-interactive version of this functionality. This can be done by calling \texttt{hilbertImage} for each data vector and then using the functionality of the \texttt{EBImage} package to overlay the three images in three colour channels. As the API of \texttt{EBImage} is due to be overhauled soon I do not describe this here as it would be outdated soon. \section{Reading in GFF and wiggle data} An important use for the \texttt{HilbertVis} package is genomic data. Imagine a vector the length of a human chromosome that gives for each base pair a score of some genome-position-dependent quantity. Such data is typically displayed as a ``wiggle track'' in genome browsers such as the UCSC browser at \url{http://genome.ucsc.edu/} \cite{UCSC_genome_browser}. The common formats to supply data for wiggle tracks are the General Feature Format (GFF) \cite{GFF_Spec}, and the wiggle track format \cite{Wiggle_Spec}. The function \texttt{makeWiggleVector} is supplied to read in such files and provide their content as a ``wiggle vector'', i.e., a vector with one element per base pair that gives the score value for this base pair. Such a wiggle vector can then be visualised in the same way as the data vector \texttt{vec} in the examples above. For details, see the help page for \texttt{makeWiggleVector}. Another source of genomic data are aligned short reads from high-throughput sequencing experiments. See \cite{ShortRead_and_HilbertCurveDisplay} for an explanation how to deal with such data. \section{Rle vectors} Long data vectors with are step-wise constant are more suitably dealt with in run-length encoding (RLE), i.e., instead of storing all values, one has two vectors, one that has the lengths of the constant stretches, one with the corresponding values. The \texttt{Rle} class in the \texttt{IRanges} package provides this functionality. The functions \texttt{hilbertDisplay} and \texttt{hilbertDisplayThreeChannel} can both work with \texttt{Rle} vectors as well as with ordinary vectors (since version 1.3.1 of \texttt{HilbertVisGUI}). \appendix \section{Installation} The packages \texttt{HilbertVis} and \texttt{HilbertVisGUI} are meant to be used with the statistics programming language R. While \texttt{HilbertVis} can be installed on any R system (with R version at least 2.7), you need to have \texttt{gtkmm} available on your system in order to install \texttt{HilbertVisGUI}. You need \texttt{HilbertVisGUI} only if you want to use the interactive tool described in Section \label{SecGUI}. Don't worry, it is very easy to install gtkmm and the installer will tell you what to do. There is also a stand-alone version of HilbertVis that can be used independent of R. See \url{http://www.ebi.ac.uk/~anders/hilbert} for more information. \subsection{Installing HilbertVis} To install \texttt{HilbertVis}, simply use the standard procedure explained on the Bioconductor web site, i.e., type in an R session \begin{verbatim} if (!requireNamespace("BiocManager", quietly=TRUE)) install.packages("BiocManager") BiocManager::install( "HilbertVis" ) \end{verbatim} \subsection{Installing HilbertVisGUI} The GUI component uses the \texttt{gtkmm} library, the C++ bindings for the GTK+ widget system. \footnote{See \url{http://www.gtk.org/} for more information on the GTK+ project.} Install \texttt{HilbertVisGUI} with \texttt{biocManager}, i.e., by typing \begin{verbatim} if (!requireNamespace("BiocManager", quietly=TRUE)) install.packages("BiocManager") BiocManager::install( "HilbertVisGUI" ) \end{verbatim} On platforms with binary packages (i.e., Linux and the like), the installer will check whether gtkmm is available. If it cannot find it, it will display an explanation how to install it. On platforms with binary packages (Mac and Windows), this explanation appears once you load the package for the first time. You will be asked to simply download an automatic installer from a given web address. \section{Session Info} <<>>= sessionInfo() @ \section{References} \bibliographystyle{simon2} \bibliography{hilbert} \end{document} HilbertVis/vignettes/hilbert.bib0000644000175000017500000000773014136047367016620 0ustar nileshnilesh@article{HilbertCurve_first, author={David Hilbert}, title={{\"Uber stetige Abbildungen einer Linie auf ein Fl\"achenst\"uck}}, journal={Mathematische Annalen}, volume={38}, year={1891}, pages={459}, } @article{PeanoCurve_first, author={Giuseppe Peano}, title={Sur une courbe qui remplit toute une aire plaine}, journal={Mathematische Annalen}, volume={36}, year={1890}, pages={157}, } @article{HilbertVisualization_first, title={Pixel-Oriented Visualization Techniques for Exploring Very Large Data Bases}, Author={Daniel A. Keim}, journal={J. Comp. Graph. Stat.}, Volume={5}, year={1996}, pages={58-77}, url={http://www.jstor.org/stable/1390753}, } @article{HistMeth_ChipSeq, author={Artem Barski and Suresh Cuddapah and Kairong Cui and Tae-Young Roh and Dustin E. Schones and Zhibin Wang and Gang Wei and Iouri Chepelev and Keji Zhao}, title={High-Resolution Profiling of Histone Methylations in the Human Genome}, journal={Cell}, Volume={129}, year={2007}, Pages={823-837}, doi={10.1016/j.cell.2007.05.009} } @misc{Maq, author={Heng Li}, title={Maq: Mapping with Alignment qualities}, url={http://maq.sourceforg.net}, } @manual{R, title = {R: A Language and Environment for Statistical Computing}, author = {{R Development Core Team}}, organization = {R Foundation for Statistical Computing}, address = {Vienna, Austria}, year = 2008, note = {{ISBN} 3-900051-07-0}, url = {http://www.R-project.org} } @Article{BioC, author = {Robert C Gentleman and Vincent J. Carey and Douglas M. Bates and Ben Bolstad and Marcel Dettling and Sandrine Dudoit and Byron Ellis and Laurent Gautier and Yongchao Ge and Jeff Gentry and Kurt Hornik and Torsten Hothorn and Wolfgang Huber and Stefano Iacus and Rafael Irizarry and Friedrich Leisch and Cheng Li and Martin Maechler and Anthony J. Rossini and Gunther Sawitzki and Colin Smith and Gordon Smyth and Luke Tierney and Jean Y. H. Yang and Jianhua Zhang}, title = {Bioconductor: Open software development for computational biology and bioinformatics}, journal = {Genome Biology}, volume = {5}, year = {2004}, pages = {R80}, url = {http://genomebiology.com/2004/5/10/R80} } @misc{gtkmm, title={gtkmm: {C++} Interfaces for {GTK+} and {Gnome}}, author={Murray Cumming and Daniel Elstner and others}, url={http://www.gtkmm.org/} } @Manual{GenomeGraphs, title = {GenomeGraphs: Plotting genomic information from Ensembl}, author = {Steffen Durinck and James Bullard}, year = {}, note = {R package version 0.0.9}, url={http://www.bioconductor.org/packages/bioc/html/GenomeGraphs.html} } @Manual{ShortRead, title = {ShortRead: Base classes and methods for high-throughput short-read sequencing data.}, author = {Martin Morgan}, year = {}, note = {R package version 0.1.23}, } @misc{HilbertVisBioinf, title = {Visualisation of Genomic Data with Space-filling Curves}, author = {Simon Anders}, year = {2008}, howpublished = {Submitted} } @misc{ShortRead_and_HilbertCurveDisplay, title = {Processing and Visualisation of High-Throughput Sequencing with {ShortRead} and {HilbertVis}}, author={Simon Anders}, year = {2008}, howpublished = {Vignette, to be distributed with Bioconductor package ``ShortRead''} } @article{ UCSC_genome_browser, author = {Kent, W.J. and Sugnet, C. W. and Furey, T. S. and Roskin, K.M. and Pringle, T. H. and Zahler, A. M. and Haussler, D.}, title = {The Human Genome Browser at {UCSC}}, journal = {Genome Res.}, volume = {12}, pages={996-1006}, year=2002}, } @misc{GFF_Spec, title={{GFF} ({General Feature Format}) Specifications Document}, author={Richard Durbin and David Haussler and others}, howpublished={\url{http://www.sanger.ac.uk/Software/formats/GFF/GFF_Spec.shtml}}, year={2000}, } @misc{Wiggle_Spec, title={Wiggle Track Format ({WIG})}, key={Wig}, howpublished={\url{http://genome.ucsc.edu/goldenPath/help/wiggle.html}}, } HilbertVis/build/0000755000175000017500000000000014136072554013565 5ustar nileshnileshHilbertVis/build/vignette.rds0000644000175000017500000000035314136072554016125 0ustar nileshnilesh}Q 0 n3Q|>E/2D-jnv|r5M*&͗KBQJ]w:A#>㥐{Pf+t&uƥ"9+adRY.̉2u?c.${cP<$ jЛ"OU]t+a>/*6-JaT ^4\ۋʧ KO%HilbertVis/R/0000755000175000017500000000000014136047367012673 5ustar nileshnileshHilbertVis/R/hilbert.R0000644000175000017500000000713114136047367014451 0ustar nileshnileshhilbertCurvePoint <- function( t, lv ) .Call( hilbertCurveR, as.integer(t), as.integer(lv) ) hilbertCurve <- function(lv) { a <- t( sapply( 0:(4**lv-1), hilbertCurvePoint, lv ) ) colnames(a) <- c( "x", "y" ) data.frame(a) } plotHilbertCurve <- function( lv, new.page=TRUE ) { if( new.page ) grid.newpage() pushViewport( plotViewport( c( 3, 3, 2, 2 ) ) ) pushViewport( viewport( x=.5, y=.5, width=1, height=1, default.units="snpc" ) ) bgd <- (-.5):(2^lv-.5) pushViewport( dataViewport( xscale=range(bgd), yscale=range(bgd) ) ) tics <- unique( c( as.integer( 0:7 * 2^(lv-3) ), 2^lv-1 ) ) grid.xaxis( tics ) grid.yaxis( tics ) grid.rect() cv <- hilbertCurve(lv) grid.lines( cv$x, cv$y, default.units="native", gp=gpar(col="red") ) grid.points( cv$x, cv$y, default.units="native", gp=gpar(col="magenta"), size = unit( .45, "native" ) ) grid.segments( bgd, rep(min(bgd),length(bgd)), bgd, rep(max(bgd),length(bgd)), default.units = "native", gp=gpar(col="blue") ) grid.segments( rep(min(bgd),length(bgd)), bgd, rep(max(bgd),length(bgd)), bgd, default.units = "native", gp=gpar(col="blue") ) popViewport( 3 ) } hilbertImage <- function( data, level=9, mode = "absmax" ) { hc <- hilbertCurve( level ) hcl <- ( 2^level-1 - hc$y ) * 2^level + hc$x + 1 a <- matrix( NA_real_, nrow=2^level, ncol=2^level ) a[hcl] <- shrinkVector( data, 4^level, mode ) a } showHilbertImage <- function( mat, palettePos = colorRampPalette( c( "white", "red" ) )( 300 ), paletteNeg = colorRampPalette( c( "white", "blue" ) )( 300 ), maxPaletteValue = max( abs( mat ) ), mode = c( "lattice", "EBImage", "EBImage-batch" ) ) { mode <- match.arg( mode ) if( mode == "lattice" ) levelplot( mat, xlab = NULL, ylab = NULL, scales = list( draw=FALSE ), col.regions = c( rev(paletteNeg), palettePos ), at = c( seq( -maxPaletteValue, 0, length.out = length(paletteNeg) )[ -length(paletteNeg) ], seq( 0, maxPaletteValue, length.ou = length(palettePos) ) ) ) else { if( ! require( "EBImage" ) ) { stop( "The 'EBImage' package is not installed. Hence, you cannot use the option useEBImage=TRUE." ) } matsc <- mat / maxPaletteValue matsc <- pmax( -1, pmin( 1, matsc ) ) matsc <- ifelse( matsc >= 0, matsc * ( length( palettePos ) - 1 ) + 1, matsc * ( length( paletteNeg ) - 1 ) - 1 ) matsc <- as.integer( matsc ) palettePos <- col2rgb( palettePos ) paletteNeg <- col2rgb( paletteNeg ) img <- sapply( 1:3, function( cc ) ifelse( matsc >= 0, palettePos[ cc, pmax( 1, matsc ) ], paletteNeg[ cc, pmax( 1, -matsc ) ] ) ) `HilbertPlot` <- flip( rgbImage( Image( array( img[,1]/255, dim = dim(mat) ) ), Image( array( img[,2]/255, dim = dim(mat) ) ), Image( array( img[,3]/255, dim = dim(mat) ) ) ) ) if( mode == "EBImage" ) { display( HilbertPlot ) invisible( HilbertPlot ) } else HilbertPlot } } makeRandomTestData <- function( len = 10000000, numPeaks=500 ) { y <- rep( 0, len ) for( i in 1:numPeaks ) { mean <- runif( 1, max=len ) sd <- rgamma( 1, shape=3 ) * len/300000 * (1 + dnorm( mean, mean=len*.3, sd=len/30 )*len ) mn <- max( 1, mean-6*sd ) mx <- min( len, mean+6*sd ) sgn <- sample( c( 1, -1 ), size = 1, prob = c( .7, .3 ) ) y[ mn:mx ] <- y[ mn:mx ] + dnorm( mn:mx - mean, sd=sd ) * sd * rpois( 1, lambda=10 ) * 30 * sgn } y } HilbertVis/R/utils.R0000644000175000017500000000477014136047367014166 0ustar nileshnileshshrinkVector <- function( vec, newLength, mode = c( "max", "min", "absmax", "mean" ) ) { stopifnot( length( newLength ) == 1 ) stopifnot( is.numeric( newLength ) ) stopifnot( newLength > 0 ) stopifnot( floor(newLength) == newLength ) stopifnot( length(vec) >= newLength ) mode <- match.arg( mode ) modeNum <- as.integer( match( mode, c( "max", "min", "absmax", "mean" ) ) ) if( is( vec, "Rle" ) ) { shrinkRleVector( vec, newLength, mode ) } else if( is.integer( vec ) ) { .Call( `shrink_vector_int`, vec, as.integer( newLength ), modeNum ) } else if( is.numeric( vec ) ) { .Call( `shrink_vector_double`, vec, as.integer( newLength ), modeNum ) } else stop( "vec must be an integer or numeric vector or an IRanges::Rle object" ) } shrinkRleVector <- function (vec, newLength, mode = c("max", "min", "absmax", "mean")) { mode <- match.arg( mode ) segStarts <- length(vec) / newLength * 0:(newLength-1) + 1 segEnds <- length(vec) / newLength * 1:newLength + 1 switch( mode, `max` = aggregate( vec, FUN=max, start=segStarts, end=segEnds ), `min` = aggregate( vec, FUN=min, start=segStarts, end=segEnds ), `absmax` = { mx = aggregate( vec, FUN=max, start=segStarts, end=segEnds ) mn = aggregate( vec, FUN=min, start=segStarts, end=segEnds ) ifelse( abs(mx) > abs(mn), mx, mn ) }, `mean` = aggregate( vec, FUN=mean, start=segStarts, end=segEnds ) ) } plotLongVector <- function (vec, offset = 1, shrinkLength = 4000, xlab = "", ylab = "", ... ) { shrinkLength <- floor( shrinkLength ) plot( NULL, xlab = xlab, ylab = ylab, xlim = offset + c( 0, shrinkLength-1 ) * (length(vec)/shrinkLength) , ylim = c( min( vec, na.rm=TRUE ), max( vec, na.rm=TRUE ) ), ... ) segments( offset + 0:(shrinkLength - 1) * (length(vec)/shrinkLength), shrinkVector(vec, shrinkLength, mode="min"), offset + 1:shrinkLength * (length(vec)/shrinkLength), shrinkVector(vec, shrinkLength, mode="max"), ... ) } makeWiggleVector <- function( start, end, value, chrlength ) { stopifnot( is.numeric( start ) ) stopifnot( is.numeric( end ) ) stopifnot( is.numeric( value ) ) stopifnot( is.numeric( chrlength ) ) stopifnot( length( end ) == length( start ) ) stopifnot( length( value ) == length( start ) ) stopifnot( length( chrlength ) == 1 ) .Call( `make_wiggle_vector`, as.integer(start), as.integer(end), as.numeric(value), as.integer(chrlength) ) } HilbertVis/inst/0000755000175000017500000000000014136072554013443 5ustar nileshnileshHilbertVis/inst/CITATION0000644000175000017500000000112614136047367014604 0ustar nileshnileshcitHeader("To cite package 'HilbertVis' in publications use:") citEntry( entry = "Article", title = "Visualisation of genomic data with the Hilbert curve", author = personList(as.person("Simon Anders")), year = "2009", journal = "Bioinformatics", doi = "10.1093/bioinformatics/btp152", url = "http://dx.doi.org/10.1093/bioinformatics/btp152", textVersion = paste( "Simon Anders: \"Visualisation of genomic data with ", "the Hilbert curve\", Bioinformatics, 2009, advance ", "access publication, doi:10.1093/bioinformatics/btp152", sep="" ) ) HilbertVis/inst/doc/0000755000175000017500000000000014136072554014210 5ustar nileshnileshHilbertVis/inst/doc/HilbertVis.R0000644000175000017500000000715514136072550016412 0ustar nileshnilesh### R code from vignette source 'HilbertVis.Rnw' ################################################### ### code chunk number 1: setSeed ################################################### set.seed(271828) ################################################### ### code chunk number 2: HilbertVis.Rnw:49-51 ################################################### library( HilbertVis ) vec <- makeRandomTestData( ) ################################################### ### code chunk number 3: HilbertVis.Rnw:55-56 ################################################### length(vec) ################################################### ### code chunk number 4: plotLongVector ################################################### plotLongVector( vec ) ################################################### ### code chunk number 5: zoomIn ################################################### start <- 1500000 plotLongVector( vec[ start + 0:100000 ], offset=start ) ################################################### ### code chunk number 6: HilbertCurves ################################################### library( grid ) pushViewport( viewport( layout=grid.layout( 2, 2 ) ) ) for( i in 1:4 ) { pushViewport( viewport( layout.pos.row=1+(i-1)%/%2, layout.pos.col=1+(i-1)%%2 ) ) plotHilbertCurve( i, new.page=FALSE ) popViewport( ) } ################################################### ### code chunk number 7: HilbertVis.Rnw:191-192 ################################################### hMat <- hilbertImage( vec ) ################################################### ### code chunk number 8: HilbertVis.Rnw:204-205 (eval = FALSE) ################################################### ## showHilbertImage( hMat ) ################################################### ### code chunk number 9: HilbertTest ################################################### show( showHilbertImage( hMat ) ) ################################################### ### code chunk number 10: HilbertVis.Rnw:218-219 (eval = FALSE) ################################################### ## showHilbertImage( hMat, mode="EBImage" ) ################################################### ### code chunk number 11: HilbertVis.Rnw:237-238 (eval = FALSE) ################################################### ## library( HilbertVisGUI ) ################################################### ### code chunk number 12: HilbertVis.Rnw:241-242 (eval = FALSE) ################################################### ## hilbertDisplay( vec ) ################################################### ### code chunk number 13: HilbertVis.Rnw:277-282 (eval = FALSE) ################################################### ## dumpDataInsteadOfPlotting <- function( data, info ) { ## str( data ) ## print( info ) ## } ## hilbertDisplay( vec, plotFunc=dumpDataInsteadOfPlotting ) ################################################### ### code chunk number 14: HilbertVis.Rnw:320-322 ################################################### vec2 <- vec vec2[ 7000000 : 8000000 ] <- vec[ 7010000 : 8010000 ] ################################################### ### code chunk number 15: HilbertVis.Rnw:327-328 (eval = FALSE) ################################################### ## hilbertDisplay( vec, vec2 ) ################################################### ### code chunk number 16: HilbertVis.Rnw:346-348 (eval = FALSE) ################################################### ## hilbertDisplayThreeChannel( ## vec / max(vec), vec2 / max(vec), rep( 0, length(vec) ) ) 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VU h*B*;(g(+UŶ/Oh >Qw*c1;H=gk L|U/o@g'']I7VjEo:\ꍢ̤;a3**/Zqrw<մ ңj6[-j:@_ <Η6حwoɗǪ#7]!讀LvEl:rN"#-q%~sqVzt.]eL:ʍMSmjTY]kkUKug&$'Vt]k غ[aheg^ Lj|x9ji>'5[..>F Z- N>Vj6q;ko‹+a jٳg/^;f(w^P~*l0·jbt2-8 F%!=Ln\w[/vwWuFjUwKaB̫pީ}VdtG9FH`N:R嘣Zj]U׿Iug,%G?$Vx֯5YAgnͽ}>ٻd/C۞}FG{jsg[7'ZZcVllins7k]r{6ky$ۼbΚomun卢F_tk1gV;Mkft~Eޞz`-FkC.bO67ʷ6u[Ua{yi-n=VB_7C?lϾ]˴oywVUýxe> DWT,?yާY6s)b~K^kUPySʇcǕoָ> endobj 258 0 obj << /Type /ObjStm /N 26 /First 201 /Length 873 /Filter /FlateDecode >> stream xڥVn:+fY_8|I@Q uMۻ( %f\dHr;(emJ̙3H2cf @+ tQ&@R&x` tB*$\ D&~T JPii4 TSFUBCi@NJPQ&Me$;vŋ՗ǃck[ IIb.15_hH66{ v) wɽWɽ RE֥ 53=xVA2ɺLNfBfrg9$8?Qc>1Q{qp1τ8ǓD<83<,^ X /[ /Nl|mf6.ϙ{&<-f$>q߳MW͒4./˦(sÐ-Kca%Hbw^__on8S}H(X~cjܻOhۏlʖ_|o-C'Ϣe|6vM,և}HEu}LQ>mUM,cKyfګn7row/q"D 'Y IzaF[H{6& DDk#M]ԉ(~UD'ZF@J" s}Hu1'jsv?)a|z8+r\X\\;<ѹ#= 3tKL6SKr{k.M]' O Ob?5~WS*׳ϐ\b5.>$m7ܹaG28u.:.*ʺdgޗ[ZG_z c/;Ԗ endstream endobj 272 0 obj << /Type /XRef /Index [0 273] /Size 273 /W [1 3 1] /Root 270 0 R /Info 271 0 R /ID [<7CBF91BF2D10F54ACD0E74A95DFF6C9C> <7CBF91BF2D10F54ACD0E74A95DFF6C9C>] /Length 694 /Filter /FlateDecode >> stream x%oQV/Z3L[z-EQTK~j"AX +c%Hl6iBZI|sΜy399NK l<˦JThE`ztȀzTBFmVTzv=8 ~)}$H)"A.; Z ڡCz2C0 #0 ? l`qb@]vM5`Mfw=/OHpO I m`J³)V[eZ$ut͐2%|*>*)/TɁZZl-zy~b]0 P@L:4i5MJ”)Iz Jh)%Eɋ6ih[{P$jDcdU$c:%<ߪ.IZ-sVH|`UD]>_gu%}!'/F$~Xly'>= set.seed(271828) @ The command \texttt{makeRandomTestData} (which is provided only for demonstration purposes) produces a very long vector filled with random data <<>>= library( HilbertVis ) vec <- makeRandomTestData( ) @ This is a very long vector, with 10,000,000 entries: <<>>= length(vec) @ An obvious first way to inspect it is to make a needle plot it with a command like \begin{verbatim} plot( vec, type="h" ) \end{verbatim} \begin{figure} \centering \includegraphics{HilbertVis-plotLongVector} \caption{A simple plot of the example data vector, made with the function \texttt{plotLongVector}.} \label{plotLongVector} \end{figure} This command takes very long to complete because so many needles are plotted on top of each other. The following command produces the same output in a more reasonable speed <>= plotLongVector( vec ) @ From an inspection of this plot (Fig.\ \ref{plotLongVector}), we may only conclude that the data vector contains a lot of peaks which seem to be distributed densely but randomly. But are all these peaks similar? Are they really evenly distributed? Are the individual needles in the plot single peaks, or several peaks which are plotted on top of each other? \begin{figure} \centering \includegraphics{HilbertVis-zoomIn} \caption{Zooming into a randomly chosen region of the data of Fig.\ \ref{plotLongVector}. } \label{zoomIn} \end{figure} The straight-forward solution is to zoom in and plot a region picked at random: <>= start <- 1500000 plotLongVector( vec[ start + 0:100000 ], offset=start ) @ In order to see whether this region (Fig.\ \ref{zoomIn}) is now typical, and whether all peaks look like these, we would have to make many more such plots. \section{Hilbert curves} The problem with Fig.\ \ref{plotLongVector} is that each pixel corresponds to several thousands of vector elements. Even if we made the figure much wider and print it finer, the horizontal axis can only hold a very limited amount of discernible values. The idea of the Hilbert curve visualisation is to use the space in both the horizontal and vertical direction in order to show more details. \begin{figure} \centering \includegraphics{HilbertVis-HilbertTest} \caption{Hilbert curve plot of the example data vector from Fig.\ \ref{plotLongVector}} \label{HilbertTest} \end{figure} The Hilbert curve plot is an approach to display an as detailed picture of the whole data vector as possible by letting each pixel of a large square represent a quite short part of the chromosome, coding with its colour for the maximum value in this short stretch, where the pixels are arranged such that neighbouring parts of the data vector appear next to each other in the square. Furthermore, parts which are not directly neighbouring but are in close distance should not be separated much in the square either. Fig.\ \ref{HilbertTest} shows our data vector visualised in this way. \begin{figure} \centering \includegraphics{HilbertVis-HilbertCurves} \caption{The first four levels of the Hilbert curve fractal.} \label{HilbertCurves} \end{figure} In order to understand this plot you need to know how the pixels are arranged to fulfill the requirements just outlined as well as possible. To my knowledge, the first to come up with the solution also used here was D.\ A.\ Keim in Ref.\ \cite{HilbertVisualization_first} (where he used the technique to visualise long time-series data of stock-market prices). He went back to an old idea of Peano \cite{PeanoCurve_first} and Hilbert \cite{HilbertCurve_first}, space-filling curves. Peano astonished the mathematics community at the end of the 19th century by presenting a continuous mapping of a line to a square, i.e., showed that a line can be folded up such that it passes through every point within a square, thus blurring the seemingly clear-cut distinction between one- and two-dimensional objects. Such a space-filling curve is a fractal, i.e., it has infinitely many corners and repeats its overall form in all levels of its details. Fig.\ \ref{HilbertCurves} shows the first four level of the construction of Hilbert's variant of Peano's curve. Observe how at level $k$ a line of length $2^{2k}$ passes through each ``pixel'' of a square of dimension $2^k \times 2^k$, and how this curve is produced connecting four copies (in different orientations) of the curve at the previous level, $k-1$. For Fig.\ \ref{HilbertTest}, a Hilbert curve at level 9 has been used, i.e., the image has $2^9\times 2^9 = 262,144$ pixels. As \texttt{vec} has a length of 10 million elements, each pixel now represents around 38 elements. While we were unsure about how to interpret the needle-like peaks in Fig.\ \ref{plotLongVector}, Fig.\ \ref{HilbertTest} gives a much clearer idea. Each of small blue or blue-red features is one peak, and its area is the width of the peak. (The colour gives the height.) We can now see a feature of the data vector that was not noticeable in Figs.\ \ref{plotLongVector} and \ref{zoomIn}: While most of the peaks have an area of of one to ten pixels corresponding to peak width up to approx.\ 400), there is a region, in the lower left-hand corner, with much wider peaks. This spatial inhomogeneity is very obvious in the Hilbert plot but easy to miss with more conventional plots. Before I show an example with biological data, I explain in the next section how the plots in this section were made. \section{Usage} Figure \ref{HilbertCurves} has been produced with the function \texttt{plotHilbertCurve} which is provided just for demonstration purposes. Typically, it takes one parameter, the level of the curve. Here it is used within a loop to arrange the four plots in the figure. <>= library( grid ) pushViewport( viewport( layout=grid.layout( 2, 2 ) ) ) for( i in 1:4 ) { pushViewport( viewport( layout.pos.row=1+(i-1)%/%2, layout.pos.col=1+(i-1)%%2 ) ) plotHilbertCurve( i, new.page=FALSE ) popViewport( ) } @ To get the Hilbert plot of a data vector (Fig.\ \ref{HilbertTest}), use the function \texttt{hilbertImage}: <<>>= hMat <- hilbertImage( vec ) @ \texttt{hMat} is now a matrix of dimensions $2^9\times 2^9$ (i.e., $512\times 512$) that contains the intensity values for the plot. The function \texttt{hilbertImage} takes some optional arguments, for example \texttt{level}, in case you want another level (i.e. another matrix size) than the default $9$. To plot the matrix, we could just pass it to the standard functions \texttt{image} or \texttt{levelplot}. The function \texttt{showHilbertImage} is a convenient wrapper around \texttt{levelplot} that sets a suitable colour palette and supresses labels and tickmarks: <>= showHilbertImage( hMat ) @ <>= show( showHilbertImage( hMat ) ) @ If you look at such an image on screen, you will notice that the \texttt{image} function does not display one matrix element as one pixel but rather scales the image according to the window size. This typically results in distracting artifacts, and hence, it is preferable to use the \texttt{display} function from the \texttt{EBImage} package that allows to suppress scaling. The 'mode' argument of \texttt{showHilbertImage} allows to use the \texttt{EBImage} package instead of the \texttt{lattice} package to display the matrix: <>= showHilbertImage( hMat, mode="EBImage" ) @ \section{Interactive tool for data exploration} \begin{figure} \centering \includegraphics[width=.6\textwidth]{HilbertDisplay_GUI} \caption{The graphical user interface provided by \texttt{HilbertVisGUI}.} \label{GUI} \end{figure} Everything so far only required the package \texttt{HilbertVis}. Provided you have GTK+ and gtkmm installed on your system (see Appendix for more explanation) you can also install \texttt{HilbertVisGUI} which provides a graphical tool to interactively explore Hilbert curve plots (Fig.\ \ref{GUI}). To start the tool, load the package <>= library( HilbertVisGUI ) @ and simply write <>= hilbertDisplay( vec ) @ First notice the red pointer in the field labelled ``Displayed part of sequence''. As you move the mouse cursor through the Hilbert plot the pointer shows you where in the data vector (``sequence'') you are. This visual feed-back helps to understand how the Hilbert curve ``folds'' the vector into the image. You can also read off the precise coordinate corresponding to the pixel under the mouse cursor (or rather: the midpoint of the range of coordinates (``bin'') represented by this pixel) in the line above the gauge. By clicking onto the image, you can zoom into the image. The program will select that quarter of the displayed curve that contains your mouse click and display it. The left gauge (labelled ``full sequence'') represents the full data vector, with the currently displayed part highlighted in red. If you pass several vectors to \texttt{hilbertDisplay}, you can use the buttons labelled ``Previous'' and ``Next'' to switch back and forth between the data vectors in order to compare them. By switching the ``Effect of the left mouse button'' to ``Linear plot'', you can get an ordinary 1D plot of the region around the pixel you clicked on. Click onto a peak and observe how you can inspect the peak's shape in the plot. To do the linear plot, \texttt{hilbertDisplay} calls the R function \texttt{simpleLinPlot} defined as well in the \texttt{HilbertVisGUI} package. This is a simple wrapper around the function \texttt{plotLongVector} discussed earlier. You may want to have a look at its definition. You can replace this function by supplying your own plotting function as the argument \texttt{plotFun} to \texttt{hilbertDisplay}. Your function must take two arguments that should be called \texttt{data} and \texttt{info}, as above, and will be filled in by \texttt{hilbertDisplay} with the displayed vector and information about where the user clicked and which part of the vector is being displayed. Try the following example to see the format of this data: <>= dumpDataInsteadOfPlotting <- function( data, info ) { str( data ) print( info ) } hilbertDisplay( vec, plotFunc=dumpDataInsteadOfPlotting ) @ Zoom in a bit, then switch to "linear plot" and click somewhere. \texttt{dumpDataInsteadOfPlotting} will be called and output such as the following appears on your R console: \begin{verbatim} num [1:10000000] 0 0 0 0 0 0 0 0 0 0 ... $binLo [1] 9555093 $bin [1] 9555112 $binHi [1] 9555131 $dispLo [1] 7500001 $dispHi [1] 10000001 $seqIdx [1] 1 $seqName [1] "vec" \end{verbatim} %$ The function \texttt{hilbertDisplay} has a number of useful optional arguments which are explained in its help page. Have a look there for details. \section{Three-channel Hilbert plots} Let us construct a second data vector that differs from \texttt{vec} only in a subtle way: <<>>= vec2 <- vec vec2[ 7000000 : 8000000 ] <- vec[ 7010000 : 8010000 ] @ If we compared the Hilbert plots of \texttt{vec} and \texttt{vec2} side-by-side we might miss the difference. Loading them both into the interactive tool, with <>= hilbertDisplay( vec, vec2 ) @ makes spotting the difference easier: When clicking the ``Previous'' and ``Next'' buttons one notices that most peaks stay put while a few move a bit. \begin{figure} \centering \includegraphics[width=.6\textwidth]{ThreeChTest} \caption{A three-channel plot (only using the red and the green channel).} \label{ThreeChannel} \end{figure} Another possibility is to overlay these two plots, displaying \texttt{vec} in red and \texttt{vec2} in green. The function \texttt{hilbertDisplayThreeChannels} start the interactive tool in this mode. Different from \texttt{hilbertDisplay}, this function expects the values for the channel to be normalised to values between 0 (corresponding to black) and 1 (corresponding to the channel's colour in full saturation). Hence, we divide both vectors by the maximum of \texttt{vec}. <>= hilbertDisplayThreeChannel( vec / max(vec), vec2 / max(vec), rep( 0, length(vec) ) ) @ The third argument is the vector for the blue channel. As we don't have a third vector, we simply pass a vector of the same length, filled with zeroes only. In this display style, those peaks common to both vectors appear in yellow, while the those different are red and green (Fig.\ \ref{ThreeChannel}). It might be desirable to have also a non-interactive version of this functionality. This can be done by calling \texttt{hilbertImage} for each data vector and then using the functionality of the \texttt{EBImage} package to overlay the three images in three colour channels. As the API of \texttt{EBImage} is due to be overhauled soon I do not describe this here as it would be outdated soon. \section{Reading in GFF and wiggle data} An important use for the \texttt{HilbertVis} package is genomic data. Imagine a vector the length of a human chromosome that gives for each base pair a score of some genome-position-dependent quantity. Such data is typically displayed as a ``wiggle track'' in genome browsers such as the UCSC browser at \url{http://genome.ucsc.edu/} \cite{UCSC_genome_browser}. The common formats to supply data for wiggle tracks are the General Feature Format (GFF) \cite{GFF_Spec}, and the wiggle track format \cite{Wiggle_Spec}. The function \texttt{makeWiggleVector} is supplied to read in such files and provide their content as a ``wiggle vector'', i.e., a vector with one element per base pair that gives the score value for this base pair. Such a wiggle vector can then be visualised in the same way as the data vector \texttt{vec} in the examples above. For details, see the help page for \texttt{makeWiggleVector}. Another source of genomic data are aligned short reads from high-throughput sequencing experiments. See \cite{ShortRead_and_HilbertCurveDisplay} for an explanation how to deal with such data. \section{Rle vectors} Long data vectors with are step-wise constant are more suitably dealt with in run-length encoding (RLE), i.e., instead of storing all values, one has two vectors, one that has the lengths of the constant stretches, one with the corresponding values. The \texttt{Rle} class in the \texttt{IRanges} package provides this functionality. The functions \texttt{hilbertDisplay} and \texttt{hilbertDisplayThreeChannel} can both work with \texttt{Rle} vectors as well as with ordinary vectors (since version 1.3.1 of \texttt{HilbertVisGUI}). \appendix \section{Installation} The packages \texttt{HilbertVis} and \texttt{HilbertVisGUI} are meant to be used with the statistics programming language R. While \texttt{HilbertVis} can be installed on any R system (with R version at least 2.7), you need to have \texttt{gtkmm} available on your system in order to install \texttt{HilbertVisGUI}. You need \texttt{HilbertVisGUI} only if you want to use the interactive tool described in Section \label{SecGUI}. Don't worry, it is very easy to install gtkmm and the installer will tell you what to do. There is also a stand-alone version of HilbertVis that can be used independent of R. See \url{http://www.ebi.ac.uk/~anders/hilbert} for more information. \subsection{Installing HilbertVis} To install \texttt{HilbertVis}, simply use the standard procedure explained on the Bioconductor web site, i.e., type in an R session \begin{verbatim} if (!requireNamespace("BiocManager", quietly=TRUE)) install.packages("BiocManager") BiocManager::install( "HilbertVis" ) \end{verbatim} \subsection{Installing HilbertVisGUI} The GUI component uses the \texttt{gtkmm} library, the C++ bindings for the GTK+ widget system. \footnote{See \url{http://www.gtk.org/} for more information on the GTK+ project.} Install \texttt{HilbertVisGUI} with \texttt{biocManager}, i.e., by typing \begin{verbatim} if (!requireNamespace("BiocManager", quietly=TRUE)) install.packages("BiocManager") BiocManager::install( "HilbertVisGUI" ) \end{verbatim} On platforms with binary packages (i.e., Linux and the like), the installer will check whether gtkmm is available. If it cannot find it, it will display an explanation how to install it. On platforms with binary packages (Mac and Windows), this explanation appears once you load the package for the first time. You will be asked to simply download an automatic installer from a given web address. \section{Session Info} <<>>= sessionInfo() @ \section{References} \bibliographystyle{simon2} \bibliography{hilbert} \end{document} HilbertVis/NAMESPACE0000644000175000017500000000051114136047367013706 0ustar nileshnileshexport( hilbertCurve, hilbertCurvePoint, plotHilbertCurve, shrinkVector, plotLongVector, makeWiggleVector, hilbertImage, makeRandomTestData, showHilbertImage ) import( grid, lattice ) useDynLib( HilbertVis, hilbertCurveR, shrink_vector_int, shrink_vector_double, make_wiggle_vector )