Description Usage Arguments Value References
Adapted from the MiRKAT package (Zhao et al., 2015). Modified for better efficiency avoiding unnecessary matrix products, and output kernel and its eigen decomposition for followup analysis. Can show K_{ij}= -0.5(D_{ij}^2-\bar{D^2}_{i,}-\bar{D^2}_{.,j}+\bar{D^2}), where \bar{D^2}_{i,},\bar{D^2}_{,j},\bar{D^2} are row, column and global averages. For symmetric distance matrix, \bar{D^2}_{i,}=\bar{D^2}_{,i}.
1 |
D |
pairwise distance matrix |
computed (non-negative) definite kernel matrix
computed from eigen decomposition of K, such that K=K_hK_h^T
the effective rank of K
Chen, J., Chen, W., Zhao, N., Wu, M.C., Schaid, D.J., 2016. Small Sample Kernel Association Tests for Human Genetic and Microbiome Association Studies. Genet. Epidemiol. 40, 5–19.
Zhao,N. et al. (2015) Testing in Microbiome-Profiling Studies with MiRKAT, the Microbiome Regression-Based Kernel Association Test. AJHG, 96(5): 797<e2><80><93>807.
Guo,B. and Wu,B. (2017) On the fast small-sample kernel independence test for microbiome community-level association analysis. Biometrics, doi:10.1111/biom.12823.
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