Single cell RNA-seq data sets from pooled CrispR screens provide the possibility
to analyzse hete rogeneous cell populations. We extended the original
Nested Effects Models (NEM) to Mixture Nested Effects Models (M&NEM) to
simulataneously identify several causal signalling graphs and
corresponding subpopulations of cells. The final result will be a soft
clustering of the perturbed cells and a causal signalling graph, which
describes the interactions of the perturbed genens for each cluster of
cells.
Install:
if (!requireNamespace("BiocManager", quietly = TRUE))
install.packages("BiocManager")
BiocManager::install("mnem")
Small toy example with five S-genes and 1000 simulated cells. Each S-gene has two E-genes. The two components have weights 40 and 60 percent. The simulated data set consists of log ratios for effects (1) and no effects (-1). We add Gaussian noise with mean 0 and standard deviation 1. We learn an optimum with components set to two and ten random starts for the EM algorithm.
sim <- simData(Sgenes = 5, Egenes = 2, Nems = 2, mw = c(0.4,0.6))
data <- (sim$data - 0.5)/0.5
data <- data + rnorm(length(data), 0, 1)
result <- mnem(data, k = 2, starts = 10)
plot(result)
For the reproduction of the publication see the scripts in the other directory.
References:
Pirkl, M., Beerenwinkel, N.; Single cell network analysis with a mixture
of Nested Effects Models, Bioinformatics, Volume 34, Issue 17, 1 September
2018,
Pages i964-i971, https://doi.org/10.1093/bioinformatics/bty602.
M&NEM
Single cell RNA-seq data sets from pooled CrispR screens provide the possibility to analyzse hete rogeneous cell populations. We extended the original Nested Effects Models (NEM) to Mixture Nested Effects Models (M&NEM) to simulataneously identify several causal signalling graphs and corresponding subpopulations of cells. The final result will be a soft clustering of the perturbed cells and a causal signalling graph, which describes the interactions of the perturbed genens for each cluster of cells.
Install:
Most recent (devel) version:
Small toy example with five S-genes and 1000 simulated cells. Each S-gene has two E-genes. The two components have weights 40 and 60 percent. The simulated data set consists of log ratios for effects (1) and no effects (-1). We add Gaussian noise with mean 0 and standard deviation 1. We learn an optimum with components set to two and ten random starts for the EM algorithm.
For the reproduction of the publication see the scripts in the other directory.
References:
Pirkl, M., Beerenwinkel, N.; Single cell network analysis with a mixture of Nested Effects Models, Bioinformatics, Volume 34, Issue 17, 1 September 2018, Pages i964-i971, https://doi.org/10.1093/bioinformatics/bty602.