imfun.pica¶
- imfun.pica.pca(X, ncomp=None)¶
PCA decomposition via SVD
- Input:
- X – an array where each column contains observations from one measurement
and each row is a different probe (dimension)
- Output:
- Z – whitened matrix
- K – PC matrix
- s – eigenvalues
- X_mean – sample mean
- imfun.pica.st_ica(X, ncomp=20, mu=0.2, npca=None, reshape_filters=True)¶
Spatiotemporal ICA for sequences of images
- Input:
- X – list of 2D arrays or 3D array with first axis = time
- ncomp – number of components to resolve
- mu – weight of temporal input,
; mu = 1 -> temporal - npca – number of principal components to calculate (default, equals to the number of independent components
- reshape_filters – if true, ICA filters are returned as a sequence of images (3D array, Ncomponents x Npx x Npy)
- Output:
- ica_filters, ica_signals
- imfun.pica.fastica(X, ncomp=None, whiten=True, algorithm='symmetric', nonlinfn={'gprime': <function <lambda> at 0x7fcac6e2a758>, 'g': <function <lambda> at 0x7fcac6e2a6e0>}, tol=0.0001, max_iter=1000.0, guess=None)¶
Fast ICA algorithm realisation.
- Input:
- X – data matrix with observations in rows
- ncomp – number of components to resolve [all possible]
- whiten – whether to whiten the input data
- nonlinfn – nonlinearity function [pow3nonlin]
- tol – finalisation tolerance, [1e-04]
- max_iter – maximal number of iterations [1000]
- guess – initial guess [None]
- Output:
- S – estimated sources (in rows)
- W – unmixing matrix