Group algebras and enveloping algebras with nonmatrix and semigroup identities

Mathematics – Representation Theory

Scientific paper

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11 pages. Written in LaTeX2e

Scientific paper

10.1080/00927879908826645

Let K be a field of positive characteristic p, let R be either a group algebra K[G] or a restricted enveloping algebra u(L), and let I be the augmentation ideal of R. We first characterize those R for which I satisfies a polynomial identity not satisfied by the algebra of all 2-by-2 matrices over K. Then we examine those R for which I satisfies a semigroup identity (that is, a polynomial identity which can be written as the difference of two monomials).

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