Deformed Coordinate Spaces; Derivatives
arXiv:hep-th/0408080 · doi:10.1142/9789812702166_0010
Abstract
Lecture given at BW2003 Workshop "Mathematical, Theoretical and Phenomenological Challenges Beyond Standard Model" 29 August-02 September, 2003 Vrnjacka Banja, Serbia
8 pages, reference added
References in corpus (1)
Cited by in corpus (83)
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- Braided quantum field theories and their symmetries
- Noncommutative spacetime symmetries: Twist versus covariance
- Twisted Conformal Symmetry in Noncommutative Two-Dimensional Quantum Field Theory
- Noncommutative Symmetries and Gravity
- Observables and Dispersion Relations in k-Minkowski Spacetime
- Noncommutative Geometries and Gravity
- Inequivalence of QFT's on Noncommutative Spacetimes: Moyal versus Wick-Voros
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- -symmetric quantum field theory on the noncommutative spacetime
- Canonical k-Minkowski Spacetime
- The Noncommutative Doplicher-Fredenhagen-Roberts-Amorim Space
- Dynamical origin of the -noncommutativity in field theory from quantum mechanics
- Lie-Poisson gauge theories and -Minkowski electrodynamics
- The Cutkosky rule of three dimensional noncommutative field theory in Lie algebraic noncommutative spacetime
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- UV/IR mixing as a twisted Poincaré anomaly
- Dispersion relations in the noncommutative ϕ^3 and Wess-Zumino model in the Yang-Feldman formalism
- Twisted invariances of noncommutative gauge theories
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- Generalized twist deformations of Poincare and Galilei Hopf algebras
- Symmetries in noncommutative field theories: Hopf versus Lie
- Einstein-Riemann Gravity on Deformed Spaces
- The entropy of dense non-commutative fermion gases
- Deformations of Euclidean Supersymmetries
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- Twist-Deformed Lorentzian Heisenberg-Algebras