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that doesn't work, please contact support so we can address the problem. Bernstein-Sato …

The Bernstein-Sato polynomial is an important invariant of an element or an ideal in a
polynomial ring or power series ring of characteristic zero, with interesting connections to …

We study the question of when a ring can be realized as a direct summand of a regular ring
by examining the case of homogeneous coordinate rings. We present very strong obstacles …

M. Popa proposed a question whether $ b_ {f\cdot g}(s)= b_f (s) b_g (s) $ holds for $
f\in\mathbb C [x_1,..., x_n] $ and $ g\in\mathbb C [y_1,..., y_m] $, where $ b_ {f} $, $ b_g …

In this manuscript we prove the Bernstein inequality and develop the theory of holonomic D-
modules for rings of invariants of finite groups in characteristic zero, and for strongly F …

We give explicit descriptions of rings of differential operators of toric face rings in
characteristic 0. For quotients of normal affine semigroup rings by radical monomial ideals …

Bernstein's inequality is a central result in the theory of $ D $-modules on smooth varieties.
While Bernstein's inequality fails for rings of differential operators on general singularities …

In this manuscript, we prove the Bernstein inequality and develop the theory of holonomic-
modules for rings of invariants of finite groups in characteristic zero, and for strongly-regular …

We give explicit descriptions of rings of differential operators of toric face rings in
characteristic $0 $. For quotients of normal affine semigroup rings by radical monomial …

Abstract The Bernstein-Sato polynomial is an important invariant of an element or an ideal in
a polynomial ring or power series ring of characteristic zero, with interesting connections to …