Description Usage Arguments Details Value Author(s) References Examples
View source: R/genSimData.BayesNormal.R
Generating simulated data set from conditional normal distributions.
1 2 3 4 5 6 7 8 9 10 11 12 13 | genSimData.BayesNormal(
nCpGs,
nCases,
nControls,
mu.n = -2,
mu.c = 2,
d0 = 20,
s02 = 0.64,
s02.c = 1.5,
testPara = "var",
outlierFlag = FALSE,
eps = 0.001,
applier = lapply)
|
nCpGs |
integer. Number of genes. |
nCases |
integer. Number of cases. |
nControls |
integer. Number of controls. |
mu.n |
numeric. mean of the conditional normal distribution for controls. See details. |
mu.c |
numeric. mean of the conditional normal distribution for cases. See details. |
d0 |
integer. degree of freedom for scale-inverse chi squared distribution. See details. |
s02 |
numeric. scaling parameter for scale-inverse chi squared distribution for controls. See details. |
s02.c |
numeric. scaling parameter for scale-inverse chi squared distribution for cases. See details. |
testPara |
character string. indicating if the test is for testing equal mean, equal variance, or both. |
outlierFlag |
logical. indicating if outliers would be generated. If |
eps |
numeric. if |mean0-mean1|<eps then we regard mean0=mean1. Similarly, if |var0-var1|<eps then we regard var0=var1. mean0 and var0 are the mean and variance of the chi squared distribution for controls. mean1 and var1 are the mean and variance of the chi squared distribution for cases. |
applier |
function name to do |
Based on Phipson and Oshlack's (2014) simulation algorithm. For each CpG site, variance of the DNA methylation was first sampled from an scaled inverse chi-squared distribution with degree of freedom d_0 and scaling parameter s_0^2: σ^2_i ~ scale-inv χ^2(d_0, s_0^2). M value for each CpG was then sampled from a normal distribution with mean μ_n and variance equal to the simulated variance σ^2_i. For cases, the variance was first generated from σ^2_{i,c} ~ scale-inv χ^2(d_0, s_{0,c}^2). M value for each CpG was then sampled from a normal distribution with mean μ_c and variance equal to the simulated variance σ^2_{i,c}.
An ExpressionSet object. The phenotype data of the ExpressionSet object
contains 2 columns: arrayID
(array id) and memSubj (subject
membership, i.e., case (memSubj=1
) or control (memSubj=0
)).
The feature data of the ExpressionSet object contains 4 elements:
probe
(probe id), gene
(psuedo gene symbol), chr
(psuedo chromosome number), and memGenes
(indicating if a gene is differentially expressed (when testPara="mean"
)
or indicating if a gene is differentially variable (when testPara="var"
) ).
Weiliang Qiu <stwxq@channing.harvard.edu>, Brandon Guo <brandowonder@gmail.com>, Christopher Anderson <christopheranderson84@gmail.com>, Barbara Klanderman <BKLANDERMAN@partners.org>, Vincent Carey <stvjc@channing.harvard.edu>, Benjamin Raby <rebar@channing.harvard.edu>
Phipson B, Oshlack A. DiffVar: A new method for detecting differential variability with application to methylation in cancer and aging. Genome Biol 2014; 15:465
1 2 3 4 5 6 7 8 9 | # generate simulated data set from conditional normal distribution
set.seed(1234567)
es.sim = genSimData.BayesNormal(nCpGs = 100,
nCases = 20, nControls = 20,
mu.n = -2, mu.c = 2,
d0 = 20, s02 = 0.64, s02.c = 1.5, testPara = "var",
outlierFlag = FALSE,
eps = 1.0e-3, applier = lapply)
print(es.sim)
|
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