2014Communications in AlgebraRequires access

The Normalizer Property for Integral Group Rings of a Class of Complete Monomial Groups

Zhengxing Li, Jinke Hai

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Abstract

Let G = H≀S m be the natural wreath product of H by S m , where H is a finite 2-closed group and S m is the symmetric group of degree m. It is shown that the normalizer property holds for G.

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What this paper is about

Let G = H≀S m be the natural wreath product of H by S m , where H is a finite 2-closed group and S m is the symmetric group of degree m. It is shown that 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

Let G = H≀S m be the natural wreath product of H by S m , where H is a finite 2-closed group and S m is the symmetric group of degree m. It is shown that the normalizer property holds for G.

Key concepts: Centralizer and normalizer, Mathematics, Wreath product, Monomial, Combinatorics, Property (philosophy), Group (periodic table), Class (philosophy)

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