12 citations · 14 across the 2 of their papers we have counts for
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math.RA2015
Invariant theory for quantum Weyl algebras under finite group action
Secil Ceken, John H. Palmieri, Yanhua Wang +1
We study the invariant theory of a class of quantum Weyl algebras under group actions and prove that the fixed subrings are always Gorenstein. We also verify the Tits alternative f…
math.RA2014★ 12 cited
The discriminant criterion and automorphism groups of quantized algebras
Secil Ceken, John H. Palmieri, Yanhua Wang +1
We compute the automorphism groups of some quantized algebras, including tensor products of quantum Weyl algebras and some skew polynomial rings.
math.RA2014★ 2 cited
The discriminant controls automorphism groups of noncommutative algebras
Secil Ceken, John Palmieri, Yanhua Wang +1
We use the discriminant to determine the automorphism groups of some noncommutative algebras, and we prove that a family of noncommutative algebras has tractable automorphism group…