Magma computer program for J-groups and exponent polynomials
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https://researchdata.edu.au/magma-computer-program-exponent-polynomials/1711311
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This is supporting Magma computer code for the paper "Groups G satisfying a functional equation f(xk)=xf(x) for some k in G" by Dominik Bernhardt, Tim Boykett, Alice Devillers, Johannes Flake and S.P. Glasby, see the Mathematics arXiv. The code gives a series of functions for computing with J-groups. In particular it justifies the claim made in Remark 4.12 that Theorem 4.10 holds for c=7 and p>3.
本数据集为Dominik Bernhardt、Tim Boykett、Alice Devillers、Johannes Flake及S.P. Glasby所著论文"Groups G satisfying a functional equation f(xᵏ)=x f(x) for some k in G"(即《满足函数方程f(xᵏ)=x f(x)(其中k∈G)的群G》)提供配套的Magma计算机代码,相关内容可于数学预印本平台arXiv查阅。该代码提供了一系列用于J群(J-groups)计算的函数,具体而言,其验证了注记4.12中提出的论断:当c=7且p>3时,定理4.10成立。
提供机构:
The University of Western Australia



