Comments (3)
Ok I found the culprit when using Eigen solver
from maks.
Hi,
Thanks for the feedback. The choice between MKL Pardiso and Eigen::SimplicalLDLT was purely based on performance since the code was initially implemented on an i7 and there was a considerable difference between the two. Regarding accuracy, it works best in sparse graphs with a moderate noise level in the rotations (smallest 3 eigenvalues of the Rotations Laplacian close to zero).
You may want to try different eigenvalue targets (sigma) of the symKrylovSchurLDL function, which is set at -1e-6. Tweaking this may lead to instability in the LDL decomposition in some cases, however.
from maks.
Hi, thanks for your answer it is very appreciated!
I made a cmake file for this project, taking advantage of "modern and robust" detection of recent version of MKL (the versions with the "oneAPI" branding) that fallback to Eigen::SimplicialLDLT if MKL is not found. I think it could be a good way for scientists and practitioners to test MAKS if they do not want to mess with MKL. Are you willing to integrate this to the repository?
from maks.
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from maks.