Thomas M. Sale

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20172019

most citedQuantum supergroups VI. Roots of

1

3 citations · 4 across the 3 of their papers we have counts for

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math.QA2019★ 1 cited

Quantum symmetric pairs at roots of $1$

Huanchen Bao, Thomas sale

A quantum symmetric pair is a quantization of the symmetric pair of universal enveloping algebras. Recent development suggests that most of the theory for quantum groups can be gen…

math.QA2018★ 3 cited

Quantum supergroups VI. Roots of $1$

Christopher Chung, Thomas Sale, Weiqiang Wang

A quantum covering group is an algebra with parameters $q$ and $π$ subject to $π^{2} = 1$ and it admits an integral form; it specializes to the usual quantum group at $π = 1$ and to a qu…

Quantum symmetric pairs at roots of 1

Quantum supergroups VI. Roots of 1

Quantum symmetric pairs at roots of $1$

Quantum supergroups VI. Roots of $1$