Pages that link to "Item:Q1597979"
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The following pages link to Triangular dynamical \(r\)-matrices and quantization (Q1597979):
Displaying 23 items.
- On the Fedosov deformation quantization beyond the regular Poisson manifolds (Q701543) (← links)
- Covariant and equivariant formality theorems (Q705991) (← links)
- Dynamical Yang-Baxter equations, quasi-Poisson homogeneous spaces, and quantization (Q812957) (← links)
- On classification of dynamical \(r\)-matrices (Q1128263) (← links)
- Quantization of geometric classical \(r\)-matrices (Q1574712) (← links)
- Quantization of classical dynamical \(r\)-matrices with nonabelian base (Q1776106) (← links)
- Dynamical Yang-Baxter equation and quantum vector bundles (Q1776110) (← links)
- Determinants of triangular matrices and trajectories on Ferre diagrams (Q1810257) (← links)
- Universal deformation formula, formality and actions (Q2080294) (← links)
- Quantization of symplectic dynamical \(r\)-matrices and the quantum composition formula (Q2385035) (← links)
- Gauge fixing and classical dynamical \(r\)-matrices in \(\mathrm{ISO}(2, 1)\)-Chern-Simons theory (Q2447601) (← links)
- Quantization of formal classical dynamical \(r\)-matrices: the reductive case (Q2496712) (← links)
- Quasi-bialgebras and dynamical \(r\)-matrices (Q2570067) (← links)
- Trigonometric dynamical \(r\)-matrices over Poisson Lie base (Q2571640) (← links)
- A quantum dynamical approach to matrix Khrushchev's formulas (Q2802032) (← links)
- BRST quantization of quasisymplectic manifolds and beyond (Q3441754) (← links)
- Classical quasi-trigonometric r-matrices of Cremmer-Gervais type and their quantization (Q3549582) (← links)
- (Q4263543) (← links)
- (Q4309923) (← links)
- (Q4793257) (← links)
- Statistical and dynamical properties of the quantum triangle map (Q5048850) (← links)
- Sampling measures, Muckenhoupt Hamiltonians, and triangular factorization (Q5233796) (← links)
- Generalized classical dynamical Yang-Baxter equations and moduli spaces of flat connections on surfaces (Q5963759) (← links)