Dear Bioconductor users,
I have a problem about the estimation of dispersions in variance stabilizing transformation used by DEseq2 R package .
Specifically, i am working with RNA-seq data (raw counts) and I want to perform WGCNA and feature selection using regularized cox regression modelling (glmnet package). So i want to perform VST transformation that makes them homoscedastic. For estimation of dispersion I used either "parametric" or "local" fittype. Then I constructed the meanSDplots to assess the effect of two alternative fittypes in homoscedasticity. I observed that "local" fittype gives flatter red line (median estimator) but more scattered values (less shrinked standard deviations) than "parametric" fittype. Below I have attached the links containing meanSDplots. In your opinion, which is the best tranformation fittype to produce robust data for further analyses?
https://www.dropbox.com/s/tg70hdhf325t4ll/VST_LOCAL_FITTYPE.png?dl=0
https://www.dropbox.com/s/93ehtq6yx2httbs/VST_PARAMETRIC_FITTYPE.png?dl=0
Thank you for your time in advance!!
Sincerely,
Panagiotis Mokos
Dear Bioconductor users,
I have a last question. To further assess whether the normalization (DEseq2 size factors) and VST transformation have worked, I plot the densities of normalized-transformed values for different samples either for "parametric" or "local" fittype of estimation of dispersions. Below I have attached the links containing the density plots. Do you believe that "local" fittype works better than "parametric" fittype?
https://www.dropbox.com/s/ij85tqnuuxuvc8j/VST_local_fittype_density_plot.png?dl=0
https://www.dropbox.com/s/l9wqoj96suti2sm/VST_parametric_fittype_density_plot.png?dl=0
Thank you for your time in advance!!
Sincerely,
Panagiotis Mokos
Both of those densities seem equally fine to me.