The size of a stratifying system can be arbitrarily large

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  • who: Hipolito Treffinger from the Centre Mersenne pour l`u00e9dition scientifique ouverte France have published the article: The size of a stratifying system can be arbitrarily large, in the Journal: (JOURNAL) of 28/01/2021
  • what: In the second family of examples the authors show that the size of a finite stratifying system in the module category of a finite dimensional algebra A can be arbitrarily large in comparison to the number of isomorphism classes of simple A-modules. In this paper, A is a basic finite-dimensional algebra over an algebraically closed field K . . .

     

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