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tileHMM

Methods and classes to build HMMs that are suitable for the analysis of ChIP-chip data. The provided parameter estimation methods include the Baum-Welch algorithm and Viterbi training as well as a combination of both.

Releases for this R package are available from CRAN. The source code is hosted on GitHub

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Version

Install

install.packages('tileHMM')

Monthly Downloads

51

Version

1.0-7

License

GPL (>= 2)

Maintainer

Peter Humburg

Last Published

July 2nd, 2015

Functions in tileHMM (1.0-7)

plot

Plotting of "contDist" Objects
initializeHMM-methods

Generate Objects of Class 'hmm'
viterbi

Calculate Most Likely State Sequence Using the Viterbi Algorithm
generate.data

Generate Simulated Dataset
viterbiTraining

Estimate HMM Parameters Using Viterbi Training
getHMM

Create HMM from Parameter Values
contDist-class

Class "contDist"
contHMM-access

Accessing Objects of Class "contHMM"
tDist-class

Class "tDist"
forward

Computation of Forward and Backward Variables
shrinkt.st

Calculate 'Shrinkage t' Statistic
contHMM-class

Class "contHMM"
internals

Internal Functions
hmm-class

Class "hmm"
viterbiEM

Efficient Estimation of HMM Parameters
simChIP

Simulated ChIP-on-Chip Data
dist-access

Accessing and Converting Objects of Class "dist"
initializeDist-methods

Generating Objects of Class 'dist'
remove.short

Post-Processing of "tileHMM" Results
tileHMM-package

Hidden Markov Models for ChIP-on-Chip Analysis
baumWelch

Baum-Welch Algorithm
posterior

Calculate Posterior Probability for States of HMM
region.position

Identify Enriched Regions
states

State Names of Hidden Markov Model
dist-class

Class "dist"
sampleObs

Sample Observations from Probability Distribution
sampleSeq

Generate Observation Sequence from HMM
region.length

Determine Length of Positive and Negative Regions
gff2index

Extract Probe Calls from GFF File
reg2gff

Converting Information about Enriched Regions into GFF Format
hmm.setup

Create HMM from Initial Parameter Estimates Obtained from Data
discDist-class

Class "discDist"
logSum

Calculate log(x + y) from log(x) and log(y)