On Pairs of Groups Having a Common 2-Subgroup of Odd Indices, II
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概要
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We conclude our study of finite groups G and H with a common 2-subgroup S such that $\mid G : S \mid $ and $\mid H : S \mid $ are powers of odd primes q and r, respectively, and Sylowy q-subgroups of G and Sylow r-subgroups of H are cyclic and nontrivial. The main objective is to obtain generators and relations of these groups in certain important cases.
- The University of Tokyo,Department of Mathematics, College of Arts and Sciences, University of Tokyo|Department of Mathematics, Faculty of Science University of Tokyoの論文
The University of Tokyo,Department of Mathematics, College of Arts and Sciences, University of Tokyo|Department of Mathematics, Faculty of Science University of Tokyo | 論文
- On Pairs of Groups Having a Common 2-Subgroup of Odd Indices, II
- On Pairs of Group Having a Common 2-Subgroup of Odd Indices