Zero loci of Bernstein-Sato ideals are not necessarily linear
arXiv:2610.04408
Abstract
We find a polynomial map the zero locus of whose Bernstein-Sato ideal is not linear, giving a counterexample to a conjecture of N. Budur.
arXiv:2610.04408
We find a polynomial map the zero locus of whose Bernstein-Sato ideal is not linear, giving a counterexample to a conjecture of N. Budur.