Apply a log normalization
$$\LARGE x'_{i,j} = \frac{\log(x_{i,j} + b)}{\log(a)} $$ Where:
(\(x_{i,j}\)) is the raw count for feature \(i\) in sample \(j\)
(\(x'_{i,j}\)) is the log normalized expression value for feature \(i\) in sample \(j\)
(\(a\)) is the log base
(\(b\)) is an offset value
base | numeric (default = 2) log base to use. Expressed as \(a\) in the above equation. |
offset | numeric (default = 1). Offset to add to expression values to avoid \(\log(0)\). Expressed as \(b\) in the above equation. |
Other normalization parameters:
norm_arcsinh
,
norm_default
,
norm_l2
,
norm_library
,
norm_osmfish
,
norm_pearson
,
norm_quantile
,
norm_tfidf