Zero loci of Bernstein-Sato ideals-II

Author:

Budur Nero,Veer Robin van der,Wu Lei,Zhou Peng

Publisher

Springer Science and Business Media LLC

Subject

General Physics and Astronomy,General Mathematics

Reference16 articles.

1. Björk, J.E.: Rings of differential operators. North-Holland Mathematical Library, 21, 1979, xvii+374 pp

2. Björk, J.-E.: $${\mathscr {D}}$$-modules and applications. Mathematics and its Applications, 247, 1993. xiv+581 pp

3. Briançon, J., Maisonobe, P., Merle, M.: Constructibilité de l’idéal de Bernstein. Singularities-Sapporo 1998, 79-95, Adv. Stud. Pure Math., 29, Kinokuniya, Tokyo (2000)

4. Briançon, J., Maisonobe, P., Merle, M.: Equations fonctionnelles associées à des fonctions analytiques. Proc. Steklov Inst. Math. 238, 77–87 (2002)

5. Budur, N.: Bernstein-Sato ideals and local systems. Ann. Inst. Fourier 65(2), 549–603 (2015)

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1. Bernstein-Sato ideals and hyperplane arrangements;Journal of Pure and Applied Algebra;2022-07

2. Characteristic cycles associated to holonomic $${\mathscr {D}}$$-modules;Mathematische Zeitschrift;2022-02-11

3. Maximum Likelihood Estimation from a Tropical and a Bernstein–Sato Perspective;International Mathematics Research Notices;2022-02-10

4. A Note on Bernstein–Sato Varieties for Tame Divisors and Arrangements;Michigan Mathematical Journal;2022-01-01

5. On the comparison of nearby cycles via b-functions;Journal of Singularities;2021

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