\name{findPeaks.centWave-methods} \docType{methods} \alias{findPeaks.centWave} \alias{findPeaks.centWave,xcmsRaw-method} \title{Feature detection for high resolution LC/MS data} \description{ Peak density and wavelet based feature detection for high resolution LC/MS data in centroid mode } \section{Methods}{ \describe{ \item{object = "xcmsRaw"}{ \code{ findPeaks.centWave(object, ppm=25, peakwidth=c(20,50), snthresh=10, prefilter=c(3,100), integrate=1, mzdiff=-0.001, fitgauss=FALSE, scanrange= numeric(), sleep=0, verbose.columns=FALSE) } } }} \details{ This algorithm is most suitable for high resolution LC/\{TOF,OrbiTrap,FTICR\}-MS data in centroid mode. In the first phase of the method mass traces (characterised as regions with less than \code{ppm} m/z deviation in consecutive scans) in the LC/MS map are located. In the second phase these mass traces are further analysed. Continuous wavelet transform (CWT) is used to locate chromatographic peaks on different scales. } \arguments{ \item{object}{\code{xcmsSet} object} \item{ppm}{maxmial tolerated m/z deviation in consecutive scans, in ppm (parts per million)} \item{peakwidth}{Chromatographic peak width, given as range (min,max) in seconds} \item{snthresh}{signal to noise ratio cutoff, definition see below.} \item{prefilter}{\code{prefilter=c(k,I)}. Prefilter step for the first phase. Mass traces are only retained if they contain at least \code{k} peaks with intensity >= \code{I}.} \item{integrate}{ Integration method. If \code{=1} peak limits are found through descent on the mexican hat filtered data, if \code{=2} the descent is done on the real data. Method 2 is very accurate but prone to noise, while method 1 is more robust to noise but less exact. } \item{mzdiff}{ minimum difference in m/z for peaks with overlapping retention times, can be negative to allow overlap } \item{fitgauss}{ logical, if TRUE a Gaussian is fitted to each peak } \item{scanrange}{scan range to process} \item{sleep}{ number of seconds to pause between plotting peak finding cycles } \item{verbose.columns}{ logical, if TRUE additional peak meta data columns are returned } } \value{ A matrix with columns: \item{mz}{ weighted (by intensity) mean of peak m/z across scans } \item{mzmin}{ m/z peak minimum } \item{mzmax}{ m/z peak maximum } \item{rt}{ retention time of peak midpoint } \item{rtmin}{ leading edge of peak retention time } \item{rtmax}{ trailing edge of peak retention time } \item{into}{ integrated peak intensity } \item{intb}{ baseline corrected integrated peak intensity } \item{maxo}{ maximum peak intensity } \item{sn}{ Signal/Noise ratio, defined as \code{(maxo - baseline)/sd}, where \cr \code{maxo} is the maximum peak intensity, \cr \code{baseline} the estimated baseline value and \cr \code{sd} the standard deviation of local chromatographic noise. } \item{egauss}{RMSE of Gaussian fit} \item{}{ if \code{verbose.columns} is \code{TRUE} additionally : } \item{mu}{Gaussian parameter mu} \item{sigma}{Gaussian parameter sigma} \item{h}{Gaussian parameter h} \item{f}{Region number of m/z ROI where the peak was localised} \item{dppm}{m/z deviation of mass trace across scans in ppm} \item{scale}{Scale on which the peak was localised} \item{scpos}{Peak position found by wavelet analysis} \item{scmin}{Left peak limit found by wavelet analysis (scan number)} \item{scmax}{Right peak limit found by wavelet analysis (scan number)} } \author{Ralf Tautenhahn, \email{rtautenh@ipb-halle.de}} \seealso{ \code{\link{findPeaks-methods}} \code{\link{xcmsRaw-class}} } \keyword{methods}