Frobenius complements of exponent dividing 2^m · 9

Enrico Jabara; Peter Mayr

doi:10.1515/forum.2009.011

Frobenius complements of exponent dividing 2^m · 9

Enrico Jabara, Peter Mayr

Institute for Algebra

Research output: Contribution to journal › Article › peer-review

Abstract

We show that every group of exponent 2^m · 3^n (n ≤ 2) that acts freely on some abelian group is finite.

Original language	English
Pages (from-to)	217-220
Number of pages	4
Journal	Forum Mathematicum
Volume	21
Issue number	2
DOIs	https://doi.org/10.1515/forum.2009.011
Publication status	Published - Mar 2009

Fields of science

101 Mathematics
101001 Algebra
101005 Computer algebra
101013 Mathematical logic
102031 Theoretical computer science

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abstract = "We show that every group of exponent 2\textasciicircum{}m · 3\textasciicircum{}n (n ≤ 2) that acts freely on some abelian group is finite.",

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Frobenius complements of exponent dividing 2^m · 9

Abstract

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