We give a comprehensive treatment on how $F$-signatures, splitting primes, splitting ratios, and test modules behave under finite covers. To this end, we expand on the notion of transposability along a section section of the relative canonical module as first introduced by K.~Schwede and K.~Tucker.Comment: 39 pages, comments are more than welcome. v3: major revision: shortened proofs and sharpened results v4: improved exposition, final versio
Using the description of the Frobenius limit of modules over the ring of invariants under an action ...
In this thesis we investigate when the set of primes of a local cohomology module is finite. We show...
We investigate purities determined by classes of finitely presented modules including the correspond...
AbstractWe generalize F-signature to pairs (R,D) where D is a Cartier subalgebra on R as defined by ...
This is a preprint of an article published in the Annales de la Faculte des Sciences de Toulouse, 15...
This is a revised version, incorporating referee's comments, of an article published in Mathematical...
Motivated by topological data analysis, we study in this article certain notions of “tameness” for m...
Let $K$ be a discrete valuation field with perfect residue field, we study the functor from weakly a...
This is a preprint of an article published Mathematische Zeitschrift 250 (2005), 791-806.For a reduc...
Abstract. Let R be a ring essentially of finite type over an F-finite field. Given an ideal a and a ...
This paper describes a method for computing all F-pure ideals for a given Cartier map of a polynomia...
AbstractLet (R,m,k) be a d-dimensional Noetherian reduced local ring of prime characteristic p such ...
AbstractLet (R,m,k) be a d-dimensional Noetherian reduced local ring of prime characteristic p such ...
We investigate purities determined by classes of finitely presented modules including the correspond...
Using the description of the Frobenius limit of modules over the ring of invariants under an action ...
Using the description of the Frobenius limit of modules over the ring of invariants under an action ...
In this thesis we investigate when the set of primes of a local cohomology module is finite. We show...
We investigate purities determined by classes of finitely presented modules including the correspond...
AbstractWe generalize F-signature to pairs (R,D) where D is a Cartier subalgebra on R as defined by ...
This is a preprint of an article published in the Annales de la Faculte des Sciences de Toulouse, 15...
This is a revised version, incorporating referee's comments, of an article published in Mathematical...
Motivated by topological data analysis, we study in this article certain notions of “tameness” for m...
Let $K$ be a discrete valuation field with perfect residue field, we study the functor from weakly a...
This is a preprint of an article published Mathematische Zeitschrift 250 (2005), 791-806.For a reduc...
Abstract. Let R be a ring essentially of finite type over an F-finite field. Given an ideal a and a ...
This paper describes a method for computing all F-pure ideals for a given Cartier map of a polynomia...
AbstractLet (R,m,k) be a d-dimensional Noetherian reduced local ring of prime characteristic p such ...
AbstractLet (R,m,k) be a d-dimensional Noetherian reduced local ring of prime characteristic p such ...
We investigate purities determined by classes of finitely presented modules including the correspond...
Using the description of the Frobenius limit of modules over the ring of invariants under an action ...
Using the description of the Frobenius limit of modules over the ring of invariants under an action ...
In this thesis we investigate when the set of primes of a local cohomology module is finite. We show...
We investigate purities determined by classes of finitely presented modules including the correspond...