|
|||||
|
|
|
|
|
|
|
|
|
Maximal ideals in the
near ring of polynomials modulo 2
J. L. Brenner |
|
Vol. 52 (1974), No. 2, 595–600
|
Abstract |
|
A near ring (or semiring) is a structure with addition and composition. Under addition, the structure is a commutative group. Composition is associative and distributive on one side: (p + q) ∘r = p∘r + q ∘r. An example is the set of polynomials with coefficients from the ring of integers [or indeed from any ring]; composition is ordinary composition of polynomials. Another example is the set of endomorphisms of an abelian group. |
Mathematical Subject Classification
Primary: 16A76
|
Milestones
Received: 2 October 1972
Revised: 4 November 1972
Published: 1 June 1974
|
Authors |
| J. L. Brenner | |
|
