dipy_denoise_lpca#
Synopsis#
Workflow wrapping LPCA denoising method.
See [1] for further details about the method.
Usage#
dipy_denoise_lpca [OPTIONS] input_files bvalues_files bvectors_files
Input Parameters#
- input_files- Path to the input volumes. This path may contain wildcards to process multiple inputs at once. 
- bvalues_files- Path to the bvalues files. This path may contain wildcards to use multiple bvalues files at once. 
- bvectors_files- Path to the bvectors files. This path may contain wildcards to use multiple bvectors files at once. 
General Options#
- --sigma- Standard deviation of the noise estimated from the data. 0 means sigma value estimation following the algorithm in Manjón et al.[2]. 
- --b0_threshold- Threshold used to find b0 volumes. 
- --bvecs_tol- Threshold used to check that norm(bvec) = 1 +/- bvecs_tol b-vectors are unit vectors. 
- --patch_radius- The radius of the local patch to be taken around each voxel (in voxels) For example, for a patch radius with value 2, and assuming the input image is a 3D image, the denoising will take place in blocks of 5x5x5 voxels. 
- --pca_method- Use either eigenvalue decomposition (‘eig’) or singular value decomposition (‘svd’) for principal component analysis. The default method is ‘eig’ which is faster. However, occasionally ‘svd’ might be more accurate. 
- --tau_factor- Thresholding of PCA eigenvalues is done by nulling out eigenvalues that are smaller than: \[\tau = (\tau_{factor} \sigma)^2\]- \(\tau_{factor}\) can be change to adjust the relationship between the noise standard deviation and the threshold \(\tau\). If \(\tau_{factor}\) is set to None, it will be automatically calculated using the Marcenko-Pastur distribution :footcite:p`Veraart2016b`. 
Output Options#
- --out_dir- Output directory. (default current directory) 
- --out_denoised- Name of the resulting denoised volume. 
References#
Garyfallidis, E., M. Brett, B. Amirbekian, A. Rokem, S. Van Der Walt, M. Descoteaux, and I. Nimmo-Smith. Dipy, a library for the analysis of diffusion MRI data. Frontiers in Neuroinformatics, 1-18, 2014.