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Displaying 2981 – 3000 of 3997

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The duality of Auslander-Reiten quiver of path algebras

Bo Hou, Shilin Yang (2019)

Czechoslovak Mathematical Journal

Let Q be a finite union of Dynkin quivers, G Aut ( 𝕜 Q ) a finite abelian group, Q ^ the generalized McKay quiver of ( Q , G ) and Γ Q the Auslander-Reiten quiver of 𝕜 Q . Then G acts functorially on the quiver Γ Q . We show that the Auslander-Reiten quiver of 𝕜 Q ^ coincides with the generalized McKay quiver of ( Γ Q , G ) .

The duality theorem for twisted smash products of Hopf algebras and its applications

Zhongwei Wang, Liangyun Zhang (2015)

Colloquium Mathematicae

Let A T H denote the twisted smash product of an arbitrary algebra A and a Hopf algebra H over a field. We present an analogue of the celebrated Blattner-Montgomery duality theorem for A T H , and as an application we establish the relationship between the homological dimensions of A T H and A if H and its dual H* are both semisimple.

The existence of envelopes

Edgar E. Enochs, Overtoun M. G. Jenda, Jinzhong Xu (1993)

Rendiconti del Seminario Matematico della Università di Padova

The existence of relative pure injective envelopes

Fatemeh Zareh-Khoshchehreh, Kamran Divaani-Aazar (2013)

Colloquium Mathematicae

Let 𝓢 be a class of finitely presented R-modules such that R∈ 𝓢 and 𝓢 has a subset 𝓢* with the property that for any U∈ 𝓢 there is a U*∈ 𝓢* with U* ≅ U. We show that the class of 𝓢-pure injective R-modules is preenveloping. As an application, we deduce that the left global 𝓢-pure projective dimension of R is equal to its left global 𝓢-pure injective dimension. As our main result, we prove that, in fact, the class of 𝓢-pure injective R-modules is enveloping.

Currently displaying 2981 – 3000 of 3997