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Aljadeff and colleagues explore the idea of an identity in an algebraic structure, defining such an identity as a symbolic expression involving one or several operations and one or several variables, which is identically satisfied when the variables are substituted in a given algebraic structure. Here they restrict their treatment to a special type of identities, satisfied by associative algebras, over some commutative ring A. They take as symbolic expressions the non-commutative polynomials, with coefficients in A, in some finite or infinite set of variables. Annotation ©2021 Ringgold, Inc., Portland, OR (protoview.com)
Titolo: Rings With Polynomial Identities and Finite ...
Casa editrice: American Mathematical Society
Data di pubblicazione: 2020
Legatura: Rilegato
Condizione: As New