Abstract
We give a construction of Gorenstein projective -tilting modules in terms of tensor products of modules. As a consequence, we give a class of non-self-injective algebras admitting non-trivial Gorenstein projective -tilting modules. Moreover, we show that a finite dimensional algebra over an algebraically closed field is --tilting finite if is --tilting finite which gives a partial answer to a question on --tilting finite algebras posed by Xie and Zhang.
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