Pages that link to "Item:Q1716696"
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The following pages link to Quantum twist-deformed \(D = 4\) phase spaces with spin sector and Hopf algebroid structures (Q1716696):
Displaying 15 items.
- Lie algebra type noncommutative phase spaces are Hopf algebroids (Q528537) (← links)
- Quantum deformations of \(D =4\) Lorentz algebra revisited: Twistings of \(q\) -deformation (Q982137) (← links)
- Lie-deformed quantum Minkowski spaces from twists: Hopf-algebraic versus Hopf-algebroid approach (Q1738369) (← links)
- Hopf algebroid twists for deformation quantization of linear Poisson structures (Q1747884) (← links)
- Twisting of quantum differentials and the Planck scale Hopf algebra (Q1809215) (← links)
- Deformed quantum phase spaces, realizations, star products and twists (Q2120868) (← links)
- Generalized Heisenberg algebra, realizations of the \(\mathfrak{gl}(N)\) algebra and applications (Q2123430) (← links)
- \(\kappa \)-deformed phase space, Hopf algebroid and twisting (Q2339225) (← links)
- \(\kappa\)-Poincaré-Hopf algebra and Hopf algebroid structure of phase space from twist (Q2345295) (← links)
- \(\kappa\)-deformed covariant quantum phase spaces as Hopf algebroids (Q2357318) (← links)
- Exponential formulas, normal ordering and the Weyl-Heisenberg algebra (Q2665984) (← links)
- Generalized quantum phase spaces for the \(\kappa\)-deformed extended Snyder model (Q2685943) (← links)
- Generalized Heisenberg algebra applied to realizations of the orthogonal, Lorentz, and Poincaré algebras and their dual extensions (Q3298939) (← links)
- Quantum deformations of nonsemisimple algebras: The example of <i>D</i>=4 inhomogeneous rotations (Q4314241) (← links)
- Twists, realizations and Hopf algebroid structure of κ-deformed phase space (Q5407908) (← links)
