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- W3094214376 abstract "Applying geometric methods of $2$-dimensional cell complex theory, we construct a Galois covering of a bimodule problem satisfying some structure, triangularity and finiteness conditions in order to describe the objects of finite representation type. Each admitted bimodule problem $mathcal A$ is endowed with a quasi multiplicative basis. The main result shows that for a problem from the considered class having some finiteness restrictions and the schurian universal covering $tilde{mathcal A}$, either $mathcal A$ is schurian, or its basic bigraph contains a dotted loop, or it has a standard minimal non-schurian bimodule subproblem." @default.
- W3094214376 created "2020-10-29" @default.
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- W3094214376 date "2020-10-26" @default.
- W3094214376 modified "2023-09-27" @default.
- W3094214376 title "Galois Coverings of One-Sided Bimodule Problems" @default.
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