Open LiFeng-NJU opened 3 years ago
I don't think we currently expose a parameter in make_inverse_operator
to allow actually setting the a priori source covariance matrix, i.e., something similar to the MNE-C options:
--srccov name Specify the source covariance matrix (defaults to identity matrix)
--fmri name Specify the fMRI weighting file (w format)
--fmrithresh val Specify the threshold for the fMRI weighting
--fmrioff val Specify the source variance value in locations with no fMRI activation ( 0.10)
In theory we could add a source_cov : None | ndarray, shape (n_vertices * n_orientations,)
parameter. The default (None) is equvialent to np.ones(n_vertices * n_orientations)
, then whatever you give gets weighted according to depth
and loose
as usual. In principle this shouldn't be too difficult to add.
Is this what you're looking for @LF9076 ?
(in principle we could add support for full or block-diagonal-3x3 source covariance matrices, too, but at least starting with the diagonal case would be simple enough)
did you read https://mne.tools/stable/overview/implementation.html?highlight=dspm#the-minimum-norm-current-estimates ?
Thanks a lot ,i have read about it clearly~~
我认为我们目前没有公开
make_inverse_operator
允许实际设置_先验_源协方差矩阵的参数,即类似于MNE-C选项的东西:--srccov name Specify the source covariance matrix (defaults to identity matrix) --fmri name Specify the fMRI weighting file (w format) --fmrithresh val Specify the threshold for the fMRI weighting --fmrioff val Specify the source variance value in locations with no fMRI activation ( 0.10)
从理论上讲,我们可以添加一个
source_cov : None | ndarray, shape (n_vertices * n_orientations,)
参数。默认值(None)等价于np.ones(n_vertices * n_orientations)
,然后您提供的任何内容都会按照depth
和loose
照常进行加权。原则上,添加起来应该不太困难。这是您在寻找@ LF9076的东西吗? So thanks, in MNE-C there can change the souce_cov due to fMRI information? actually i got some fNIR signals ,so fNIR is same to fMRI signals?
how can i change the source Covariance matrix in the inverse problem ?theThe minimum-norm current estimates said that The amplitudes of the currents have a Gaussian prior distribution with a known source covariance matrix.I am not very clear about this? The source covariance matrix can be I(Identity matrix) if there are no prior information? Thanks a lot ~~