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Currently, we offer two versions of the Laplace operator - de Rham and Beltrami - for each form and each dimension of delta dual complex.
However, we do not generate Laplacians for simplicial sets. This is useful for doing things like opinion dynamics.
We should use our boundary and coboundary matrices to generate Laplacians for simplicial sets, even those without metric information available.
The text was updated successfully, but these errors were encountered:
Is this just
A = boundary(X)*coboundary(X) L = diag(A) - A
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Yes
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Currently, we offer two versions of the Laplace operator - de Rham and Beltrami - for each form and each dimension of delta dual complex.
However, we do not generate Laplacians for simplicial sets. This is useful for doing things like opinion dynamics.
We should use our boundary and coboundary matrices to generate Laplacians for simplicial sets, even those without metric information available.
The text was updated successfully, but these errors were encountered: