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2002•Unpublished venueRequires access

Commuativity of Rings with Constraints on Varying Polynomial Equality

Cai Min

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Abstract

The commutativity of rings is the main contents of ring theory. It is a fundamental of algebra geometry and algebra number theory. It is very important for Commutativity of Rings with Constraints on Varying Polynomial Equality. In this paper, a commuativity theory is proved by Meta theory and generalized the results in Commutativity theorems for Rings.

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What this paper is about

The commutativity of rings is the main contents of ring theory. It is a fundamental of algebra geometry and algebra number theory. It is very important for Commutativity of Rings with Constraints on Varying Polynomial Equality. In this paper, a commuativity theory is proved by Meta theory and generalized the results in Commutativity theorems for Rings.

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Available abstract

The commutativity of rings is the main contents of ring theory. It is a fundamental of algebra geometry and algebra number theory. It is very important for Commutativity of Rings with Constraints on Varying Polynomial Equality. In this paper, a commuativity theory is proved by Meta theory and generalized the results in Commutativity theorems for Rings.

Key concepts: Polynomial ring, Mathematics, Commutative property, Algebra over a field, Polynomial, Commutative algebra, Pure mathematics, Ring (chemistry)

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