Wilder McKay correspondences

Fuente: arXiv
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Auteur principal: Yasuda, Takehiko
Format: Preprint
Publié: 2014
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author Yasuda, Takehiko
author_facet Yasuda, Takehiko
contents A conjectural generalization of the McKay correspondence in terms of stringy invariants to arbitrary characteristic, including the wild case, was recently formulated by the author in the case where the given finite group linearly acts on an affine space. In cases of very special groups and representations, the conjecture has been verified and related stringy invariants have been explicitly computed. In this paper, we try to generalize the conjecture and computations to more complicated situations such as non-linear actions on possibly singular spaces and non-permutation representations of non-abelian groups.
format Preprint
id arxiv_https___arxiv_org_abs_1404_3373
institution arXiv
publishDate 2014
record_format arxiv
spellingShingle Wilder McKay correspondences
Yasuda, Takehiko
Algebraic Geometry
Number Theory
14E18, 14E16, 11S15
A conjectural generalization of the McKay correspondence in terms of stringy invariants to arbitrary characteristic, including the wild case, was recently formulated by the author in the case where the given finite group linearly acts on an affine space. In cases of very special groups and representations, the conjecture has been verified and related stringy invariants have been explicitly computed. In this paper, we try to generalize the conjecture and computations to more complicated situations such as non-linear actions on possibly singular spaces and non-permutation representations of non-abelian groups.
title Wilder McKay correspondences
topic Algebraic Geometry
Number Theory
14E18, 14E16, 11S15
url https://arxiv.org/abs/1404.3373