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20202025
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107 citations · 154 across the 12 of their papers we have counts for

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math.AC2025

On finitary power monoids of linearly orderable monoids

Jiya Dani, Felix Gotti, Leo Hong +2

A commutative monoid is called a linearly orderable monoid if there exists a total order on that is compatible with the monoid operation. The finitary power monoid of a com…

math.AC2024

Arithmetic properties encoded in undermonoids

Felix Gotti, Bangzheng Li

Let be a cancellative and commutative monoid. A submonoid of is called an undermonoid if the Grothendieck groups of and coincide. For a given property $\mathfra…

math.AC2024

One-dimensional monoid algebras and ascending chains of principal ideals

Alan Bu, Felix Gotti, Bangzheng Li +1

An integral domain is called atomic if every nonzero nonunit of factors into irreducibles, while satisfies the ascending chain condition on principal ideals if every as…

math.AC2023

Factorization in Additive Monoids of Evaluation Polynomial Semirings

Khalid Ajran, Juliet Bringas, Bangzheng Li +2

For a positive real , we can consider the additive submonoid of the real line that is generated by the nonnegative powers of . When is transcendental, is a unique…

math.AC2022

On the primality and elasticity of algebraic valuations of cyclic free semirings

Nancy Jiang, Bangzheng Li, Sophie Zhu

A cancellative commutative monoid is atomic if every non-invertible element factors into irreducibles. Under certain mild conditions on a positive algebraic number , the additiv…

math.AC2021★ 2 cited

Atomic semigroup rings and the ascending chain condition on principal ideals

Felix Gotti, Bangzheng Li

An integral domain is called atomic if every nonzero nonunit element factors into irreducibles. On the other hand, an integral domain is said to satisfy the ascending chain conditi…

math.AC2021★ 7 cited

Divisibility in rings of integer-valued polynomials

Felix Gotti, Bangzheng Li

In this paper, we address various aspects of divisibility by irreducibles in rings consisting of integer-valued polynomials. An integral domain is called atomic if every nonzero no…