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ptw (version 1.9-11)

Parametric Time Warping

Description

Parametric Time Warping aligns patterns, i.e. it aims to put corresponding features at the same locations. The algorithm searches for an optimal polynomial describing the warping. It is possible to align one sample to a reference, several samples to the same reference, or several samples to several references. One can choose between calculating individual warpings, or one global warping for a set of samples and one reference. Two optimization criteria are implemented: RMS (Root Mean Square error) and WCC (Weighted Cross Correlation). Both warping of peak profiles and of peak lists are supported.

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Version

Install

install.packages('ptw')

Monthly Downloads

740

Version

1.9-11

License

GPL (>= 2)

Maintainer

Ron Wehrens

Last Published

August 21st, 2015

Functions in ptw (1.9-11)

asysm

Trend estimation with asymmetric least squares
ptwgrid

Calculate RMS or WCC values on a grid
calc.multicoef

Calculation of warping coefficients when applying more than one warping function successively
coda

Chromatogram selection using the CODA algorithm
ptw

Parametric Time Warping
warp.time

Transform time according to a given warping function
whit2

Weighted Whittaker smoothing with a second order finite difference penalty
difsm

Smoothing with a finite difference penalty
predict.ptw

Prediction of warped signals
gaschrom

16 calibration GC traces
baseline.corr

Baseline Correction using asymmetric least squares
padzeros

Pad matrix with zeros
lcms

Parts of 3 proteomic LC-MS samples
plot.ptw

Plot a ptw object
calc.zerocoef

Correction for warping coefficients when using zeropadding
mzchannel2pktab

Conversion between peak lists from hyphenated MS (LCMS, GCMS, ...) data and input for stptw.
wcc

Weighted auto- and cross-correlation measures
RMS

Quality criteria for comparing patterns with shifts
bestref

Identification of optimal reference
select.traces

Select traces from a data set according to several criteria
whit1

Weighted Whittaker smoothing with a first order finite difference penalty