Principle of relative locality
暂无分享,去创建一个
Lee Smolin | Giovanni Amelino-Camelia | L. Smolin | G. Amelino-Camelia | J. Kowalski-Glikman | L. Freidel | Laurent Freidel | Jerzy Kowalski-Glikman
[1] Topological field theory and the quantum double of SU(2) , 1998, hep-th/9804130.
[2] S. Majid,et al. Twisting of Quantum Differentials and¶the Planck Scale Hopf Algebra , 1998, math/9811054.
[3] Quantum symmetry, the cosmological constant and Planck scale phenomenology , 2003, hep-th/0306134.
[4] Edward Witten,et al. (2+1)-Dimensional Gravity as an Exactly Soluble System , 1988 .
[5] S. Hossenfelder. Bounds on an energy-dependent and observer-independent speed of light from violations of locality. , 2010, Physical review letters.
[6] T. Piran,et al. Modifications to Lorentz invariant dispersion in relatively boosted frames , 2010, 1004.0575.
[7] L. H. Thomas. The Motion of the Spinning Electron , 1926, Nature.
[8] M. Arzano. Anatomy of a deformed symmetry: field quantization on curved momentum space , 2010, 1009.1097.
[9] J. Mitchell,et al. Observations on helical dislocations in crystals of silver chloride , 1958 .
[10] G. Amelino-Camelia. Relativity in space-times with short distance structure governed by an observer independent (Planckian) length scale , 2000, gr-qc/0012051.
[11] J. Lukierski,et al. Q deformation of Poincare algebra , 1991 .
[12] N. Mavromatos,et al. Probing a possible vacuum refractive index with γ-ray telescopes☆ , 2009, 0901.4052.
[13] G. A. Camelia. Testable scenario for relativity with minimum - length , 2001 .
[14] G. Amelino-Camelia,et al. Taming nonlocality in theories with Planck-scale deformed Lorentz symmetry. , 2010, Physical review letters.
[15] Eugene P. Wigner,et al. 80 Years of Professor Wigner's Seminal Work "On Unitary Representations of the Inhomogeneous Lorentz Group" , 2021 .
[16] D. Minic,et al. QUANTUM GRAVITY, DYNAMICAL ENERGY–MOMENTUM SPACE AND VACUUM ENERGY , 2010, 1004.4220.
[17] Lee Smolin,et al. Prospects for constraining quantum gravity dispersion with near term observations , 2009, 0906.3731.
[18] E. Álvarez,et al. Quantum Gravity , 2004, gr-qc/0405107.
[19] Quantum group symmetry and particle scattering in (2+1)-dimensional quantum gravity , 2002, hep-th/0205021.
[20] E. Livine,et al. Effective 3d Quantum Gravity and Non-Commutative Quantum Field Theory , 2005 .
[21] E. Livine,et al. Ponzano–Regge model revisited: III. Feynman diagrams and effective field theory , 2005, hep-th/0502106.
[22] Quantum Mechanics of a Point Particle in 2+1 Dimensional Gravity , 1997, gr-qc/9708054.
[23] Carlo Rovelli. Quantum gravity , 2008, Scholarpedia.
[24] Poisson structure and symmetry in the Chern?Simons formulation of (2 + 1)-dimensional gravity , 2003, gr-qc/0301108.
[25] Reinhard Haring. Quantum Symmetry , 1993, hep-th/9307164.
[26] H. Snyder,et al. Quantized Space-Time , 1947 .
[27] G. Amelino-Camelia. DOUBLY-SPECIAL RELATIVITY: FIRST RESULTS AND KEY OPEN PROBLEMS , 2002, gr-qc/0210063.
[28] L. H. Thomas. The Kinematics of an electron with an axis , 1927 .
[29] A. Ashtekar. Lessons from (2+1)-dimensional quantum gravity , 1990 .
[30] Generalized Lorentz invariance with an invariant energy scale , 2002, gr-qc/0207085.
[31] M. Arzano,et al. Kinematics of a relativistic particle with de Sitter momentum space , 2010, 1008.2962.
[32] S. Matsuura,et al. Momentum space metric, nonlocal operator, and topological insulators , 2010, 1007.2200.
[33] S. Majid. Meaning of Noncommutative Geometry and the Planck-Scale Quantum Group , 2000, hep-th/0006166.
[34] Alain Connes,et al. Noncommutative geometry , 1988 .
[35] F. Girelli. Snyder Space-Time: K-Loop and Lie Triple System ? , 2010, 1009.4762.
[36] M. Kikkawa. Geometry of homogeneous Lie loops , 1975 .
[37] Group Field Theory: An Overview , 2005, hep-th/0505016.
[38] A. Einstein. Zur Elektrodynamik bewegter Körper , 1905 .
[39] R. E. Hughes,et al. A limit on the variation of the speed of light arising from quantum gravity effects , 2009, Nature.
[40] Bicrossproduct structure of κ-Poincare group and non-commutative geometry , 1994, hep-th/9405107.
[41] J. Kowalski-Glikman,et al. Effective particle kinematics from Quantum Gravity , 2008, 0808.2613.