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Homological Properties in Relation to Nakayama Algebras

Homological Properties in Relation to Nakayama Algebras
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摘要 The goal of this paper is to investigate whether the Ext-groups of all pairs (M, N) of modules over Nakayama algebras of type (n,n,n) satisfy the condition ExtΛn(M,N)=0 for n >> 0 ? ExtΛn(M,N)=0 for n >> 0. We achieve that by discussing the Ext-groups of Nakayama algebra with projectives of lengths 3n+1 and 3n+2 using combinations of modules of different lengths. The goal of this paper is to investigate whether the Ext-groups of all pairs (M, N) of modules over Nakayama algebras of type (n,n,n) satisfy the condition ExtΛn(M,N)=0 for n >> 0 ? ExtΛn(M,N)=0 for n >> 0. We achieve that by discussing the Ext-groups of Nakayama algebra with projectives of lengths 3n+1 and 3n+2 using combinations of modules of different lengths.
出处 《Journal of Applied Mathematics and Physics》 2017年第1期153-167,共15页 应用数学与应用物理(英文)
关键词 QUIVERS Path ALGEBRAS Ext-Groups PROJECTIVE RESOLUTIONS Quivers Path algebras Ext-Groups Projective Resolutions
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