On a Property of Transfer Ideals

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Authors: Bekir Danış
Cited by: 0
References: 4

Abstract

We study the initial ideal of the ideal of transfers for a finite group with respect to the graded reverse lexicographic order. We prove that the Borel fixedness property of this ideal passes to that of submodules, i.e., if this ideal is Borel fixed for a module, then it stays Borel fixed for all its submodules. We also prove a partial converse.

Fields of Study & Subjects

Commutative Algebra and Its Applications Advanced Combinatorial Mathematics Polynomial and algebraic computation

Publication details

Journal / source
Fundamentals of Contemporary Mathematical Sciences
Volume
7
Issue
1
Pages
47–52
Publication date
31 January 2026