Document Type

Article

Media Type

Text

Abstract

Quantum symmetric algebras (or noncommutative polynomial rings) arise in many places in mathematics. In this article we find the multiplicative structure of their Hochschild cohomology when the coefficients are in an arbitrary bimodule algebra. When this bimodule algebra is a finite group extension (under a diagonal action) of a quantum symmetric algebra, we give explicitly the graded vector space structure. This yields a complete description of the Hochschild cohomology ring of the corresponding skew group algebra.

Publication Date

9-16-2010

Comments

An example of the utilization of the NCLEX test plan as a lesson plan in a didactic nursing course.

Department

Department of Mathematical Sciences

ISSN

0002-9939

Language

eng

Publisher

American Mathematical Society

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