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• W3041944474 abstract "Perverse schobers are categorifications of perverse sheaves. In prior work we constructed a perverse schober on a partial compactification of the stringy Kähler moduli space (SKMS) associated by Halpern-Leistner and Sam to a quasi-symmetric representation of a reductive group. When the group is a torus the SKMS corresponds to the complement of the GKZ discriminant locus (which is a hyperplane arrangement in the quasi-symmetric case shown by Kite). We show here that a suitable variation of the perverse schober we constructed provides a categorification of the associated GKZ hypergeometric system in the case of non-resonant parameters. As an intermediate result we give a description of the monodromy of such “quasi-symmetric” GKZ hypergeometric systems." @default.
• W3041944474 created "2020-07-16" @default.
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• W3041944474 date "2022-06-01" @default.
• W3041944474 modified "2023-10-16" @default.
• W3041944474 title "Perverse schobers and GKZ systems" @default.
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• W3041944474 doi "https://doi.org/10.1016/j.aim.2022.108307" @default.
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