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ON THE PROBLEM OF CLASSIFICATION OF FINITE GROUPS ASSOCIATED TO MULTIPLICATIVE η-PRODUCTS

机译:关于乘积η-乘积的有限群的分类问题

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摘要

In this article, we study finite groups such that the cusp forms associated to all elements of these groups by means of some faithful representation are modular forms with multiplicative Fourier coefficients from a special class. The Sylow subgroups of such groups of odd order are found. We consider such metacyclic groups. The groups of order 16 and the groups of order 32 that are metacyclic or are direct products of a group of order 16 and the cyclic group of order 2 are considered in detail.
机译:在本文中,我们研究有限群,以便通过一些忠实的表示与这些群的所有元素相关联的尖峰形式是具有特殊类中乘性傅立叶系数的模块化形式。找到了这类奇数组的Sylow子组。我们考虑这样的亚环基。详细地考虑亚环的16阶的基团和32阶的基团或者是16阶的基团和2阶的环状基团的直接乘积。

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