Pages that link to "Item:Q3994280"
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The following pages link to SU<sub>q</sub>,<sub>0</sub>(2) and SU<sub>q</sub>(2), the classical and quantum q-deformations of the SU(2) algebra. IV. Geometric quantization and Hopf algebraic structures (Q3994280):
Displaying 8 items.
- Current algebras over manifolds: Poisson algebras, \(q\)-deformations and quantization (Q1299225) (← links)
- Hopf-type deformed oscillators, their quantum double and a \(q\)-deformed Calogero-Vasiliev algebra. (Q1968441) (← links)
- SU<sub>q,h(cross) to 0</sub>(2) and SU<sub>q,h(cross)</sub>(2), the classical and quantum q-deformations of the SU(2) algebra. III. When q is a root of unity (Q3356491) (← links)
- SU<sub>q,h(cross) to 0</sub>(2) and SU<sub>q,h(cross)</sub>(2), the classical and quantum q-deformations of the SU(2) algebra. II. The Hopf algebra, the Yang-Baxter equation and multi-deformed algebraic structures (Q3490164) (← links)
- The realizations of quantum groups of <i>A</i> <i>n</i>−1 and <i>C</i> <i>n</i> types in <i>q</i>-deformed oscillator systems at classical and quantum levels (Q3991585) (← links)
- Hopf algebraic structures of SU<sub>q,h(cross) to 0</sub>(2) and SU<sub>q,h(cross)</sub>(2) algebras, monopoles and symplectic geometry on 2D manifolds (Q3994269) (← links)
- A Hopf C-algebra associated with an action of SUq(1,1) on a two-parameter quantum deformation of the unit disc (Q4497750) (← links)
- Quantifying algebraic asymmetry of Hamiltonian systems (Q5870316) (← links)