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Let G be a group. The groups G ′ for which G is an automorphism group have not been fully characterized. Suppose R is a Completely Primary finite Ring with Jacobson Radical J such that J = (0). In… (More)

Unless otherwise stated, J(R) shall denote the Jacobson radical of a completely primary finite ring R. We shall denote the coefficient (Galois) subring of R by R ′ . The set of all the regular… (More)

Let R be a commutative completely primary finite ring. The structures of the groups of units for certain classes of R have been determined. It is well known that completely primary finite rings play… (More)

- Juliet Okoroh, Jon Swain, +6 authors Ralph Morton Bolman
- 2014

The study of completely primary finite rings has generated interesting results in the structure theory of finite rings with identity. It has been shown that a finite ring can be classified by… (More)

Automorphisms of algebraic structures have shown much importance in mathematics. The symmetries of an algebraic structure are captured by automorphisms and very many important results have been… (More)

Let G be a group. The groups G ′ for which G is an automorphism group have not been fully characterized. Suppose R is a class of power four radical zero finite commutative completely primary ring and… (More)