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math.AC2019
Bernstein-Sato roots for monomial ideals in positive characteristic
Eamon Quinlan-Gallego
Following work of Mustaţă and Bitoun we recently developed a notion of Bernstein-Sato roots for arbitrary ideals, which is a prime characteristic analogue for the roots of the Bern…
math.AC2019
Bernstein-Sato theory for arbitrary ideals in positive characteristic
Eamon Quinlan-Gallego
Mustaţă defined Bernstein-Sato polynomials in prime characteristic for principal ideals and proved that the roots of these polynomials are related to the -jumping numbers of the…