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主循环群上的等变形式群律与复配向谱：椭圆曲线、Barsotti-Tate群及其他例子

代数拓扑 2021-09-02 v1 数论

作者: Po Hu , Igor Kriz , Petr Somberg

在 arXiv 上查看 ↗ PDF ↗

摘要

我们显式构造并研究了一些 $\mathbb{Z}/p^r$ -等变形式群律与复配向谱的例子，包括源自椭圆曲线与 $p$ -可除群的例子，以及其他一些相关例子。

关键词

等变形式群律复配向谱主循环群椭圆曲线 p-可除群 Barsotti-Tate群

引用

@article{arxiv.2109.00032,
  title  = {Equivariant formal group laws and complex-oriented spectra over primary cyclic groups: Elliptic curves, Barsotti-Tate groups, and other examples},
  author = {Po Hu and Igor Kriz and Petr Somberg},
  journal= {arXiv preprint arXiv:2109.00032},
  year   = {2021}
}

备注

A first version of this article was written in 2018. The current version, which includes some new material, was accepted for publication in the JHRS