Author:
Berline Chantal,Cherlin Gregory
Abstract
AbstractWe show that all QE rings of prime power characteristic are constructed in a straightforward way out of three components: a filtered Boolean power of a finite field, a nilpotent Jacobson radical, and the ring Zp. or the Witt ring W2(F4) (which is the characteristic four analogue of the Galois field with four elements).
Publisher
Cambridge University Press (CUP)
Cited by
4 articles.
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1. Homogeneous finite rings in characteristic 2n;Annals of Pure and Applied Logic;1988-10
2. Classification theory: 1985;Classification Theory;1987
3. Finite Homogeneous Rings of Odd Characteristic;Studies in Logic and the Foundations of Mathematics;1986
4. Finite QE rings in characteristic p2;Annals of Pure and Applied Logic;1985-01