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2016•Communications in AlgebraRequires access

The normalizer property for the integral group ring of the wreath product of two symmetric groups Sk and Sn

Jinke Hai, Jidong Guo

Open publisher page 8 citations

Abstract

It is shown that if G=SkwrSn is the wreath product of the symmetric group Sk by the symmetric group Sn, then the normalizer property holds for G.

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What this paper is about

It is shown that if G=SkwrSn is the wreath product of the symmetric group Sk by the symmetric group Sn, then the normalizer property holds for G.

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OpenAlex reports 8 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

It is shown that if G=SkwrSn is the wreath product of the symmetric group Sk by the symmetric group Sn, then the normalizer property holds for G.

Key concepts: Wreath product, Centralizer and normalizer, Mathematics, Ring (chemistry), Property (philosophy), Symmetric group, Product (mathematics), Pure mathematics

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