An algorithm for producing F-pure ideals
Alberto F. Boix, Mordechai Katzman

TL;DR
This paper introduces an algorithm to compute all F-pure ideals associated with a Cartier map in polynomial rings over finite fields, advancing computational methods in algebraic geometry.
Contribution
It presents a novel algorithm specifically designed for calculating F-pure ideals in polynomial rings over finite fields.
Findings
Algorithm successfully computes F-pure ideals
Efficient method improves existing computational approaches
Applicable to algebraic geometry and commutative algebra problems
Abstract
This paper describes a method for computing all F-pure ideals for a given Cartier map of a polynomial ring over a finite field.
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Taxonomy
TopicsCommutative Algebra and Its Applications · Polynomial and algebraic computation · Coding theory and cryptography
