Genuine $C_n$-equivariant $\mathrm{TMF}$

Fuente: arXiv
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Autori principali: Lin, Ying-Hsuan, Tominaga, Akira, Yamashita, Mayuko
Natura: Preprint
Pubblicazione: 2025
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author Lin, Ying-Hsuan
Tominaga, Akira
Yamashita, Mayuko
author_facet Lin, Ying-Hsuan
Tominaga, Akira
Yamashita, Mayuko
contents We determine the $\mathrm{TMF}$-module structures of the genuine $C_2$-equivariant $\mathrm{TMF}$ with $\mathrm{RO}(C_2)$-gradings and of the $C_3$-equivariant $\mathrm{TMF}$. Moreover, we propose a general strategy for studying $C_n$-equivariant $\mathrm{TMF}$ via $U(1)$-equivariant $\mathrm{TMF}$ and a duality phenomenon in equivariant $\mathrm{TMF}$.
format Preprint
id arxiv_https___arxiv_org_abs_2510_23602
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle Genuine $C_n$-equivariant $\mathrm{TMF}$
Lin, Ying-Hsuan
Tominaga, Akira
Yamashita, Mayuko
Algebraic Topology
High Energy Physics - Theory
We determine the $\mathrm{TMF}$-module structures of the genuine $C_2$-equivariant $\mathrm{TMF}$ with $\mathrm{RO}(C_2)$-gradings and of the $C_3$-equivariant $\mathrm{TMF}$. Moreover, we propose a general strategy for studying $C_n$-equivariant $\mathrm{TMF}$ via $U(1)$-equivariant $\mathrm{TMF}$ and a duality phenomenon in equivariant $\mathrm{TMF}$.
title Genuine $C_n$-equivariant $\mathrm{TMF}$
topic Algebraic Topology
High Energy Physics - Theory
url https://arxiv.org/abs/2510.23602