Homological ideals as integer specializations of some Brauer configuration algebras

Pedro Fernando Fernández Espinosa, Agustín Moreno Cañadas
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Abstract

UDC 512.5 The homological ideals associated with some Nakayama algebras are characterized and enumerated via integer specializations of some suitable Brauer configuration algebras. In addition, it is shown how the number of these homological ideals can be connected with the  process of categorification of Fibonacci numbers defined by Ringel and Fahr.
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一些布劳尔组态代数的整数专门化的同调理想
通过适当的Brauer组态代数的整数特化,对与一些Nakayama代数相关的同调理想进行了刻画和枚举。此外,还说明了这些同调理想的数量如何与Ringel和Fahr定义的斐波那契数的分类过程联系起来。
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Extended total graph associated to finite commutative rings Meromorphic functions sharing three values with their shift On center graphs of finite associative rings On the F -Bernstein polynomials Обмеженість L -індексу за напрямком композиції функцій, цілих на зрізках, та функцій, голоморфних на зрізках в одиничній кулі
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