Involution near-rings

Author:

Scott S. D.

Abstract

Throughout this paper all near-rings considered will be zero-symmetric and left distributive. All groups will be written additively, but this does not imply commutativity. The near-ring of all zero-fixing maps of a group V into itself will be denoted by Mo(V). If N is a near-ring withan identity and α ≠ 1 is an element of N such that α2 = 1, then α will be called an involution of N. Let V be a group. An involution a of Mo(V) will be called an involution on V.

Publisher

Cambridge University Press (CUP)

Subject

General Mathematics

Reference3 articles.

1. (1) Gorenstein D. , Finite Groups (Harper & Row).

2. A construction of monogenic near-ring groups, and some applications

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