On the automorphisms of Uq+(ℊ)
By N. Andruskiewitsch. 2004
2,973 citations recorded by the source corpus.
Subfields: Atomic and Molecular Physics, and Optics, Physical and Theoretical Chemistry
View Paper: https://www.semanticscholar.org/paper/9e67aa0a35314fd051e366766c5a7b8dfd9e6f2b
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In Atomic and Molecular Physics, and Optics
- Ross Duncan
- Bob Coecke
- M. Berkooz
- Alexis Virelizier
- D. Nikshych
- V. Drinfeld
- M. Vaquié
- M. D. Lombaerde
In Physical and Theoretical Chemistry
- Alexis Virelizier
- D. Nikshych
- V. Drinfeld
- M. Vaquié
- M. D. Lombaerde
- R. O. Buachalla
- Alexei Y. Kitaev
- Geoffrey Mason
Citations in the corpus
- A Categorical Approach to Turaev's Hopf Group-Coalgebras (2004, background): “Recall (see [2, 3, 4] that a monoidal category (or a tensor category) consists of a triple C = (C,⊗, I), where C is a category, ⊗ : C×C → C is a bifunctor, and I is an object in C, together with natural isomorphisms (U ⊗ V )⊗W ∼= U ⊗ (V ⊗W ) V ⊗ I ∼= V ∼= I ⊗ V for all U, V,W ∈ C, satisfying some ap”
- Dual polar graphs, the quantum algebra U_q(sl_2), and Leonard systems of dual q-Krawtchouk type (2012, background): “d. The first object is called a dual polar graph [2, 4, 6]. Dual polar graphs are distance-regular [4]. The second object is the quantized universal enveloping algebra Uq(sl 2). We refer the reader to [16, 17] for background information on Uq(sl 2). The third object is called a Leonard system of dual”