双列关联代数

韩国强, 姚海楼

doi:10.13371/j.cnki.chin.q.j.m.2014.02.013

数学季刊 >

2014 , Vol. 29 >Issue 2: 244 - 246

DOI: https://doi.org/10.13371/j.cnki.chin.q.j.m.2014.02.013

双列关联代数

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College of Applied Sciences, Beijing University of Technology

HAN Guo-qiang(1975-), male, native of Qixian, Shanxi, a Ph.D. student of Beijing University of Technology, engages in representation theory of algebra.

收稿日期: 2012-09-18

网络出版日期: 2021-04-06

基金资助

Supported by the National Natural Science Foundation of China（11271119）； Supported by the Natural Science Foundation of Beijing（1122002）；

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Biserial Incidence Algebras

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College of Applied Sciences, Beijing University of Technology

HAN Guo-qiang(1975-), male, native of Qixian, Shanxi, a Ph.D. student of Beijing University of Technology, engages in representation theory of algebra.

Received date: 2012-09-18

Online published: 2021-04-06

Supported by

Supported by the National Natural Science Foundation of China（11271119）； Supported by the Natural Science Foundation of Beijing（1122002）；

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摘要

Let K be an algebraically closed field and A be a finite dimensional algebra over K. In this paper we give a classification of biserial incidence algebras with quiver methods.

关键词： biserial algebras; incidence algebras; representation type; quivers

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韩国强, 姚海楼 . 双列关联代数[J]. 数学季刊, 2014 , 29(2) : 244 -246 . DOI: 10.13371/j.cnki.chin.q.j.m.2014.02.013

Abstract

Let K be an algebraically closed field and A be a finite dimensional algebra over K. In this paper we give a classification of biserial incidence algebras with quiver methods.

Key words： biserial algebras; incidence algebras; representation type; quivers

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