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RJaCGH (version 1.2.5)

Reversible Jump MCMC for the analysis of CGH arrays.

Description

Bayesian analysis of CGH microarrays fitting Hidden Markov Chain models. The selection of the number of states is made via their posterior probability computed by Reversible Jump Markov Chain Monte Carlo Methods. Also returns probabilistic minimal common regions for gains/losses.

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Version

Install

install.packages('RJaCGH')

Monthly Downloads

102

Version

1.2.5

License

GPL (>=2)

Maintainer

Oscar Rueda

Last Published

February 15th, 2017

Functions in RJaCGH (1.2.5)

prob.seq

Joint posterior probabilities of alteration
plot.RJaCGH

'plot' method for RJaCGH objects
genome.plot

Plot of the genome with probabilities of alteration.
getSequence

Viterbi path from every MCMC sample
print.summary.RJaCGH

print summary of RJaCGH fit
plot.Q.NH

Plot transition probabilities
model.averaging

Method for model averaging for RJaCGH objects.
summary.RJaCGH

Summarizing RJaCGH models
plot.pREC_S.RJaCGH.array

Plot number of probes shared by pairs of arrays
snijders

Public CGH data of Snijders
chainsSelect

Select between several parallel chains ('RJaCGH' objects)
pREC_A

Probabilistic Common Regions for copy number alteration.
simulateRJaCGH

Simulate observations form a hidden Markov model with non-homogeneous transition probabilities.
pREC_S

Subgroups of arrays that share common alterations
print.pREC_S.RJaCGH.array

Method for printing probabilistic common regions
collapseChain

Collapse several parallel chains ('RJaCGH' objects)
states

'states' method for RJaCGH objects
Q.NH

Transition Matrix for non-homogeneous Hidden Markov Model
trace.plot

Trace plot for 'RJaCGH' object
RJaCGH

Reversible Jump MCMC for the analysis of arrays of CGH
relabelStates

Relabelling of hidden states to biological states of alteration.
normal.HMM.likelihood.NH.C

Likelihood for non-homogeneous hidden Markov model
smoothMeans

Smoothed posterior mean
gelman.brooks.plot

gelman-brooks plot for 'RJaCGH' objects
print.pREC_A.RJaCGH

Method for printing probabilistic minimal common region.