Shift equivalence and a category equivalence involving graded modules over path algebras of quivers

SP Smith - arXiv preprint arXiv:1108.4994, 2011 - arxiv.org
In this paper we associate an abelian category to a finite directed graph and prove the
categories arising from two graphs are equivalent if the incidence matrices of the graphs are …
被引用次数：7 相关文章
[PDF] researchgate.net

[PDF][PDF] SHIFT EQUIVALENCE AND A CATEGORY EQUIVALENCE INVOLVING GRADED MODULES OVER PATH ALGEBRAS OF QUIVERS

SP SMITH - arXiv preprint arXiv:1108.4994, 2011 - researchgate.net
In this paper we associate an abelian category to a finite directed graph and prove the
categories arising from two graphs are equivalent if the incidence matrices of the graphs are …

Shift equivalence and a category equivalence involving graded modules over path algebras of quivers

SP Smith - arXiv e-prints, 2011 - ui.adsabs.harvard.edu
In this paper we associate an abelian category to a finite directed graph and prove the
categories arising from two graphs are equivalent if the incidence matrices of the graphs are …
[PDF] psu.edu

[PDF][PDF] SHIFT EQUIVALENCE AND A CATEGORY EQUIVALENCE INVOLVING GRADED MODULES OVER PATH ALGEBRAS OF QUIVERS

SP SMITH - arXiv preprint arXiv:1108.4994, 2011 - Citeseer
In this paper we associate an abelian category to a finite directed graph and prove the
categories arising from two graphs are equivalent if the incidence matrices of the graphs are …

Shift equivalence and a category equivalence involving graded modules over path algebras of quivers

SP Smith - arXiv, 2011 - dml.mathdoc.fr
In this paper we associate an abelian category to a finite directed graph and prove the
categories arising from two graphs are equivalent if the incidence matrices of the graphs are …