A30: Taft Algebra Actions on Quantum Heisenberg Algebras

Quantum Heisenberg algebras are algebraic manifestations of Heisenberg’s Uncertainty Principle. Mathematically speaking, they are important examples of noncommutative algebras with “good” ring-theoretic properties. In this study, we look at both classical and quantum symmetries of said algebras. Specifically, in most cases, we are able to classify graded automorphisms, and we also extend these actions to […]

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