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The Tjurina ideal never contains the Euler conductor for isolated singularities over characteristic zero fields.
Determinantal and Pfaffian ideals now have their strong monodromy conjecture proven via a novel combinatorial criterion for Bernstein-Sato polynomial roots.
The proposed geometric framework reveals that convolutional filter subspaces can be parametrized as smooth projective varieties, offering new insights into filter redundancy and low-rank structures.
