arXiv · 2502.20800
On group rings of the simple group of order 168, 504 or 360 and their modules
Abstract
Let $p$ be a prime and $\mathbb{Z}_p$ the ring of $p$-adic integers. Let $G$ denote the simple group of order 168, 504 or 360. In this paper, we study the structure of the $\chi$-part of a $\mathbb{Z}_p[\mathrm{Im}(\chi)][G]$-module come from ideal class groups, Artin $L$-functions and Iwasawa theory.
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Yutaka Konomi. 2025-02-28. On group rings of the simple group of order 168, 504 or 360 and their modules. https://arxiv.org/abs/2502.20800
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