In this paper, we provide a new method to produce stable equivalences of Morita type. Our
main results can be stated as follows. Let A and B be two finite‐dimensional k‐algebras over …

We investigate when an exact functor F≅−⊗ ΛMΓ: mod-Λ→ mod-Γ which induces a stable
equivalence is part of a stable equivalence of Morita type. If Λ and Γ are finite dimensional …

Rickard proved that for certain self‐injective algebras, a stable equivalence induced from an
exact functor is a stable equivalence of Morita type, in the sense of Broué. In this paper we …

For self-injective algebras, Rickard proved that each derived equivalence induces a stable
equivalence of Morita type. For general algebras, it is unknown when a derived equivalence …

In this paper, we assume that algebras are finite dimensional algebras with 1 over a fixed
field $ k $ and modules over an algebra are finitely generated left unitary modules. Let $ A …

In this note we show that two finite dimensional algebras have the same representation type
if they are stably equivalent of Morita type. Stable equivalences of Morita type were …

In the representation theory of finite groups, the stable equivalence of Morita type plays an
important role. For general finite-dimensional algebras, this notion is still of particular …

Suppose k is a field. Let A and B be two finite dimensional k-algebras such that there is a
stable equivalence of Morita type between A and B. In this paper, we prove that (1) if A and B …

In this paper, we present two methods, induction and restriction procedures, to construct new
stable equivalences of Morita type. Suppose that a stable equivalence of Morita type …

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