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1975•Mathematics of the USSR-SbornikRequires access

REPRESENTATIONS OF DIHEDRAL GROUPS OVER A FIELD OF CHARACTERISTIC 2

Vitalij M. Bondarenko

Open publisher page 32 citations

Abstract

In this paper there is given a complete classification of the representations of the group (2)(2) (where denotes the free product) and the finite dihedral groups over a field of characteristic 2. These results follow from the solution of the problem of classifying to within similarity pairs of matrices , (over a field) for which .Bibliography: 5 items.

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What this paper is about

In this paper there is given a complete classification of the representations of the group (2)(2) (where denotes the free product) and the finite dihedral groups over a field of characteristic 2. These results follow from the solution of the problem of classifying to within similarity pairs of matrices , (over a field) for which .Bibliography: 5 items.

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OpenAlex reports 32 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

In this paper there is given a complete classification of the representations of the group (2)(2) (where denotes the free product) and the finite dihedral groups over a field of characteristic 2. These results follow from the solution of the problem of classifying to within similarity pairs of matrices , (over a field) for which .Bibliography: 5 items.

Key concepts: Dihedral group, Field (mathematics), Dihedral angle, Mathematics, Computer science, Group (periodic table), Pure mathematics, Physics

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