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- W2950258641 abstract "In this paper, we first show that for an acyclic gentle algebra A, the irreducible components of any moduli space of A-modules are products of projective spaces. Next, we show that the nice geometry of the moduli spaces of modules of an algebra does not imply the tameness of the representation type of the algebra in question. Finally, we place these results in the general context of moduli spaces of modules of Schur-tame algebras. More specifically, we show that for an arbitrary Schur-tame algebra A and theta-stable irreducible component C of a module variety of A-modules, the moduli space of theta-semi-stable points of C is either a point or a rational projective curve." @default.
- W2950258641 created "2019-06-27" @default.
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- W2950258641 date "2014-07-29" @default.
- W2950258641 modified "2023-09-27" @default.
- W2950258641 title "Moduli spaces of modules of Schur-tame algebras" @default.
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