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- W3160324863 abstract "In this paper, we investigate certain graded-commutative rings which are related to the reciprocal plane compactification of the coordinate ring of a complement of a hyperplane arrangement. We give a presentation of these rings by generators and defining relations. This presentation was used by Holler and I. Kriz to calculate the $mathbb{Z}$-graded coefficients of localizations of ordinary $RO((mathbb{Z}/p)^n)$-graded equivariant cohomology at a given set of representation spheres, and also more recently by the author in a generalization to the case of an arbitrary finite group. We also give an interpretation of these rings in terms of superschemes, which can be used to further illuminate their structure." @default.
- W3160324863 created "2021-05-24" @default.
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- W3160324863 date "2022-08-25" @default.
- W3160324863 modified "2023-10-05" @default.
- W3160324863 title "Equivariant cohomology and the super reciprocal plane of a hyperplane arrangement" @default.
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- W3160324863 doi "https://doi.org/10.2140/agt.2022.22.991" @default.
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