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GORENSTEIN-PROJECTIVE REPRESENTATIONS IN rep(Q, J^2, A)

罗秀花 博士(南通大学)
2014年11月21日(周五) 上午10:00-11:00  闵行数学楼102报告厅
 
青年学术论坛

摘要: Let Q be a finite acyclic quiver, J be an ideal of kQ generated by all arrows in Q, A be a finite-dimensional k-algebra. The category of all finite-dimensional representations of (Q,J^2) over A is denoted by rep(Q,J^2,A). In this talk, we introduced the category r.exact(Q,J^2,A) which is a subcategory of rep(Q,J^2,A) of all relation exact representations. The main result of this paper explicitly describes the Gorenstein-projective representations in rep(Q,J2,A), via the relation exact representations plus an extra condition. As a corollary, A is a self-injective algebra, if and only if the Gorenstein-projective representations are exactly the relation exact representations of (Q,J^2) over A.
   
 
 
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