2000 character limit reached
Carroll swiftons
Published 1 Mar 2024 in hep-th and gr-qc | (2403.00544v2)
Abstract: We construct Carroll-invariant theories with fields propagating outside the Carroll lightcone, i.e., at a speed strictly greater than zero (`Carroll swiftons'). We first consider models in flat Carroll spacetime in general dimensions, where we present scalar and vector Carroll swifton field theories. We then turn to the coupling to gravity and achieve in particular in two dimensions a Carroll invariant scalar swifton by coupling it suitably to Carroll dilaton gravity. Its backreaction on the geometry generates dynamical torsion.
- J.-M. Lévy-Leblond, “Une nouvelle limite non-relativiste du groupe de Poincaré,” Annales de l’I.H.P. Physique théorique 3 (1965) no. 1, 1–12. http://eudml.org/doc/75509.
- N. D. S. Gupta, “On an analogue of the Galilei group,” Il Nuovo Cimento A (1965-1970) 44 (1966) 512–517.
- H. Bondi, M. van der Burg, and A. Metzner, “Gravitational waves in general relativity VII. Waves from axi-symmetric isolated systems,” Proc. Roy. Soc. London A269 (1962) 21–51.
- R. Sachs, “Asymptotic symmetries in gravitational theory,” Phys. Rev. 128 (1962) 2851–2864.
- C. Duval, G. W. Gibbons, P. A. Horvathy, and P. M. Zhang, “Carroll versus Newton and Galilei: two dual non-Einsteinian concepts of time,” Class. Quant. Grav. 31 (2014) 085016, arXiv:1402.0657 [gr-qc].
- C. Duval, G. W. Gibbons, and P. A. Horvathy, “Conformal Carroll groups and BMS symmetry,” Class. Quant. Grav. 31 (2014) 092001, arXiv:1402.5894 [gr-qc].
- C. Duval, G. W. Gibbons, and P. A. Horvathy, “Conformal Carroll groups,” J. Phys. A 47 (2014) no. 33, 335204, arXiv:1403.4213 [hep-th].
- L. Ciambelli, C. Marteau, A. C. Petkou, P. M. Petropoulos, and K. Siampos, “Flat holography and Carrollian fluids,” JHEP 07 (2018) 165, arXiv:1802.06809 [hep-th].
- J. Figueroa-O’Farrill, E. Have, S. Prohazka, and J. Salzer, “Carrollian and celestial spaces at infinity,” JHEP 09 (2022) 007, arXiv:2112.03319 [hep-th].
- Y. Herfray, “Carrollian manifolds and null infinity: a view from Cartan geometry,” Class. Quant. Grav. 39 (2022) no. 21, 215005, arXiv:2112.09048 [gr-qc].
- N. Mittal, P. M. Petropoulos, D. Rivera-Betancour, and M. Vilatte, “Ehlers, Carroll, charges and dual charges,” JHEP 07 (2023) 065, arXiv:2212.14062 [hep-th].
- A. Campoleoni, A. Delfante, S. Pekar, P. M. Petropoulos, D. Rivera-Betancour, and M. Vilatte, “Flat from anti de Sitter,” JHEP 12 (2023) 078, arXiv:2309.15182 [hep-th].
- R. F. Penna, “BMS invariance and the membrane paradigm,” JHEP 03 (2016) 023, arXiv:1508.06577 [hep-th].
- R. F. Penna, “Near-horizon Carroll symmetry and black hole Love numbers,” arXiv:1812.05643 [hep-th].
- L. Donnay and C. Marteau, “Carrollian Physics at the Black Hole Horizon,” Class. Quant. Grav. 36 (2019) no. 16, 165002, arXiv:1903.09654 [hep-th].
- L. Ciambelli, R. G. Leigh, C. Marteau, and P. M. Petropoulos, “Carroll Structures, Null Geometry and Conformal Isometries,” Phys. Rev. D 100 (2019) no. 4, 046010, arXiv:1905.02221 [hep-th].
- J. Redondo-Yuste and L. Lehner, “Non-linear black hole dynamics and Carrollian fluids,” JHEP 02 (2023) 240, arXiv:2212.06175 [gr-qc].
- L. Freidel and P. Jai-akson, “Carrollian hydrodynamics and symplectic structure on stretched horizons,” arXiv:2211.06415 [gr-qc].
- F. Gray, D. Kubiznak, T. R. Perche, and J. Redondo-Yuste, “Carrollian motion in magnetized black hole horizons,” Phys. Rev. D 107 (2023) no. 6, 064009, arXiv:2211.13695 [gr-qc].
- L. Ciambelli, L. Freidel, and R. G. Leigh, “Null Raychaudhuri: canonical structure and the dressing time,” JHEP 01 (2024) 166, arXiv:2309.03932 [hep-th].
- L. Ciambelli and L. Lehner, “Fluid-gravity correspondence and causal first-order relativistic viscous hydrodynamics,” Phys. Rev. D 108 (2023) no. 12, 126019, arXiv:2310.15427 [hep-th].
- G. Barnich and G. Compère, “Classical central extension for asymptotic symmetries at null infinity in three spacetime dimensions,” Class.Quant.Grav. 24 (2007) F15–F23, arXiv:gr-qc/0610130 [gr-qc].
- A. Bagchi, “Correspondence between Asymptotically Flat Spacetimes and Nonrelativistic Conformal Field Theories,” Phys.Rev.Lett. 105 (2010) 171601.
- A. Bagchi, S. Detournay, and D. Grumiller, “Flat-Space Chiral Gravity,” Phys.Rev.Lett. 109 (2012) 151301, arXiv:1208.1658 [hep-th].
- G. Barnich, “Entropy of three-dimensional asymptotically flat cosmological solutions,” JHEP 1210 (2012) 095, arXiv:1208.4371 [hep-th].
- A. Bagchi, S. Detournay, R. Fareghbal, and J. Simon, “Holography of 3d Flat Cosmological Horizons,” Phys. Rev. Lett. 110 (2013) 141302, arXiv:1208.4372 [hep-th].
- G. Barnich, A. Gomberoff, and H. A. Gonzalez, “BMS33{}_{3}start_FLOATSUBSCRIPT 3 end_FLOATSUBSCRIPT invariant two dimensional field theories as flat limit of Liouville,” Phys. Rev. D87:124032, (2013) , arXiv:1210.0731 [hep-th].
- A. Bagchi, S. Detournay, D. Grumiller, and J. Simon, “Cosmic Evolution from Phase Transition of Three-Dimensional Flat Space,” Phys.Rev.Lett. 111 (2013) 181301, arXiv:1305.2919 [hep-th].
- A. Bagchi, R. Basu, D. Grumiller, and M. Riegler, “Entanglement entropy in Galilean conformal field theories and flat holography,” Phys.Rev.Lett. 114 (2015) no. 11, 111602, arXiv:1410.4089 [hep-th].
- G. Barnich, H. A. Gonzalez, A. Maloney, and B. Oblak, “One-loop partition function of three-dimensional flat gravity,” JHEP 1504 (2015) 178, arXiv:1502.06185 [hep-th].
- A. Campoleoni, H. A. Gonzalez, B. Oblak, and M. Riegler, “Rotating Higher Spin Partition Functions and Extended BMS Symmetries,” JHEP 04 (2016) 034, arXiv:1512.03353 [hep-th].
- A. Bagchi, D. Grumiller, and W. Merbis, “Stress tensor correlators in three-dimensional gravity,” Phys. Rev. D 93 (2016) no. 6, 061502, arXiv:1507.05620 [hep-th].
- A. Bagchi, R. Basu, A. Kakkar, and A. Mehra, “Flat Holography: Aspects of the dual field theory,” JHEP 12 (2016) 147, arXiv:1609.06203 [hep-th].
- H. Jiang, W. Song, and Q. Wen, “Entanglement Entropy in Flat Holography,” JHEP 07 (2017) 142, arXiv:1706.07552 [hep-th].
- D. Grumiller, P. Parekh, and M. Riegler, “Local quantum energy conditions in non-Lorentz-invariant quantum field theories,” Phys. Rev. Lett. 123 (2019) no. 12, 121602, arXiv:1907.06650 [hep-th].
- L. Apolo, H. Jiang, W. Song, and Y. Zhong, “Swing surfaces and holographic entanglement beyond AdS/CFT,” JHEP 12 (2020) 064, arXiv:2006.10740 [hep-th].
- L. Donnay, A. Fiorucci, Y. Herfray, and R. Ruzziconi, “Carrollian Perspective on Celestial Holography,” Phys. Rev. Lett. 129 (2022) no. 7, 071602, arXiv:2202.04702 [hep-th].
- A. Bagchi, S. Banerjee, R. Basu, and S. Dutta, “Scattering Amplitudes: Celestial and Carrollian,” Phys. Rev. Lett. 128 (2022) no. 24, 241601, arXiv:2202.08438 [hep-th].
- A. Campoleoni, L. Ciambelli, A. Delfante, C. Marteau, P. M. Petropoulos, and R. Ruzziconi, “Holographic Lorentz and Carroll frames,” JHEP 12 (2022) 007, arXiv:2208.07575 [hep-th].
- L. Donnay, A. Fiorucci, Y. Herfray, and R. Ruzziconi, “Bridging Carrollian and celestial holography,” Phys. Rev. D 107 (2023) no. 12, 126027, arXiv:2212.12553 [hep-th].
- J. Salzer, “An embedding space approach to Carrollian CFT correlators for flat space holography,” JHEP 10 (2023) 084, arXiv:2304.08292 [hep-th].
- A. Bagchi, P. Dhivakar, and S. Dutta, “AdS Witten diagrams to Carrollian correlators,” JHEP 04 (2023) 135, arXiv:2303.07388 [hep-th].
- A. Saha, “Carrollian approach to 1 + 3D flat holography,” JHEP 06 (2023) 051, arXiv:2304.02696 [hep-th].
- A. Bagchi, P. Dhivakar, and S. Dutta, “Holography in Flat Spacetimes: the case for Carroll,” arXiv:2311.11246 [hep-th].
- L. Mason, R. Ruzziconi, and A. Yelleshpur Srikant, “Carrollian Amplitudes and Celestial Symmetries,” arXiv:2312.10138 [hep-th].
- C. J. Isham, “Some Quantum Field Theory Aspects of the Superspace Quantization of General Relativity,” Proc. Roy. Soc. Lond. A 351 (1976) 209–232.
- C. Teitelboim, “The Hamiltonian Structure of Space-Time,” in General Relativity and Gravitation: One Hundred Years After the Birth of Albert Einstein, A. Held, ed. Plenum Press, 7, 1978.
- C. Teitelboim, “Surface deformations, their Square Root and the Signature of Spacetime,” in 7th International Group Theory Colloquium: The Integrative Conference on Group Theory and Mathematical Physics. 12, 1978.
- M. Henneaux, “Geometry of Zero Signature Space-times,” Bull. Soc. Math. Belg. 31 (1979) 47–63.
- M. Henneaux, M. Pilati, and C. Teitelboim, “Explicit Solution for the Zero Signature (Strong Coupling) Limit of the Propagation Amplitude in Quantum Gravity,” Phys. Lett. B 110 (1982) 123–128.
- G. Gibbons, K. Hashimoto, and P. Yi, “Tachyon condensates, Carrollian contraction of Lorentz group, and fundamental strings,” JHEP 09 (2002) 061, arXiv:hep-th/0209034.
- J. de Boer, J. Hartong, N. A. Obers, W. Sybesma, and S. Vandoren, “Perfect Fluids,” SciPost Phys. 5 (2018) no. 1, 003, arXiv:1710.04708 [hep-th].
- L. Ciambelli, C. Marteau, A. C. Petkou, P. M. Petropoulos, and K. Siampos, “Covariant Galilean versus Carrollian hydrodynamics from relativistic fluids,” Class. Quant. Grav. 35 (2018) no. 16, 165001, arXiv:1802.05286 [hep-th].
- A. Campoleoni, L. Ciambelli, C. Marteau, P. M. Petropoulos, and K. Siampos, “Two-dimensional fluids and their holographic duals,” Nucl. Phys. B 946 (2019) 114692, arXiv:1812.04019 [hep-th].
- L. Ciambelli, C. Marteau, P. M. Petropoulos, and R. Ruzziconi, “Gauges in Three-Dimensional Gravity and Holographic Fluids,” JHEP 11 (2020) 092, arXiv:2006.10082 [hep-th].
- L. Ciambelli, C. Marteau, P. M. Petropoulos, and R. Ruzziconi, “Fefferman-Graham and Bondi Gauges in the Fluid/Gravity Correspondence,” PoS CORFU2019 (2020) 154, arXiv:2006.10083 [hep-th].
- L. Freidel and P. Jai-akson, “Carrollian hydrodynamics from symmetries,” Class. Quant. Grav. 40 (2023) no. 5, 055009, arXiv:2209.03328 [hep-th].
- A. C. Petkou, P. M. Petropoulos, D. R. Betancour, and K. Siampos, “Relativistic fluids, hydrodynamic frames and their Galilean versus Carrollian avatars,” JHEP 09 (2022) 162, arXiv:2205.09142 [hep-th].
- A. Bagchi, S. Chakrabortty, and P. Parekh, “Tensionless Strings from Worldsheet Symmetries,” JHEP 01 (2016) 158, arXiv:1507.04361 [hep-th].
- A. Bagchi, A. Banerjee, and P. Parekh, “Tensionless Path from Closed to Open Strings,” Phys. Rev. Lett. 123 (2019) no. 11, 111601, arXiv:1905.11732 [hep-th].
- A. Bagchi, A. Banerjee, and S. Chakrabortty, “Rindler Physics on the String Worldsheet,” Phys. Rev. Lett. 126 (2021) no. 3, 031601, arXiv:2009.01408 [hep-th].
- A. Bagchi, D. Grumiller, S. Sheikh-Jabbari, and M. M. Sheikh-Jabbari, “Horizon strings as 3D black hole microstates,” SciPost Phys. 15 (2023) no. 5, 210, arXiv:2210.10794 [hep-th].
- D. V. Fursaev and I. G. Pirozhenko, “Electromagnetic waves generated by null cosmic strings passing pulsars,” Phys. Rev. D 109 (2024) no. 2, 025012, arXiv:2309.01272 [gr-qc].
- D. V. Fursaev, E. A. Davydov, I. G. Pirozhenko, and V. A. Tainov, “Gravitational Waves Generated by Null Cosmic Strings,” arXiv:2311.01863 [gr-qc].
- M. Henneaux, “Quantification hamiltonienne du champ de gravitation : une nouvelle approche,” Bulletin de la Classe des sciences 68 (1982) no. 1, 940–971.
- T. Damour, M. Henneaux, and H. Nicolai, “Cosmological billiards,” Class. Quant. Grav. 20 (2003) R145–R200, arXiv:hep-th/0212256.
- J. de Boer, J. Hartong, N. A. Obers, W. Sybesma, and S. Vandoren, “Carroll Symmetry, Dark Energy and Inflation,” Front. in Phys. 10 (2022) 810405, arXiv:2110.02319 [hep-th].
- L. Marsot, P. M. Zhang, M. Chernodub, and P. A. Horvathy, “Hall effects in Carroll dynamics,” Phys. Rept. 1028 (2023) 1–60, arXiv:2212.02360 [hep-th].
- L. Bidussi, J. Hartong, E. Have, J. Musaeus, and S. Prohazka, “Fractons, dipole symmetries and curved spacetime,” SciPost Phys. 12 (2022) no. 6, 205, arXiv:2111.03668 [hep-th].
- J. Figueroa-O’Farrill, A. Pérez, and S. Prohazka, “Carroll/fracton particles and their correspondence,” JHEP 06 (2023) 207, arXiv:2305.06730 [hep-th].
- J. Figueroa-O’Farrill, A. Pérez, and S. Prohazka, “Quantum Carroll/fracton particles,” JHEP 10 (2023) 041, arXiv:2307.05674 [hep-th].
- F. Peña-Benítez and P. Salgado-Rebolledo, “Fracton gauge fields from higher-dimensional gravity,” arXiv:2310.12610 [hep-th].
- A. Pérez, S. Prohazka, and A. Seraj, “Fracton infrared triangle,” arXiv:2310.16683 [hep-th].
- A. Bagchi, A. Banerjee, R. Basu, M. Islam, and S. Mondal, “Magic fermions: Carroll and flat bands,” JHEP 03 (2023) 227, arXiv:2211.11640 [hep-th].
- A. Bagchi, K. S. Kolekar, and A. Shukla, “Carrollian Origins of Bjorken Flow,” Phys. Rev. Lett. 130 (2023) no. 24, 241601, arXiv:2302.03053 [hep-th].
- L. Ravera, “AdS Carroll Chern-Simons supergravity in 2 + 1 dimensions and its flat limit,” Phys. Lett. B 795 (2019) 331–338, arXiv:1905.00766 [hep-th].
- F. Ali and L. Ravera, “𝒩𝒩\mathcal{N}caligraphic_N-extended Chern-Simons Carrollian supergravities in 2+1212+12 + 1 spacetime dimensions,” JHEP 02 (2020) 128, arXiv:1912.04172 [hep-th].
- L. Ravera and U. Zorba, “Carrollian and non-relativistic Jackiw–Teitelboim supergravity,” Eur. Phys. J. C 83 (2023) no. 2, 107, arXiv:2204.09643 [hep-th].
- O. Kasikci, M. Ozkan, Y. Pang, and U. Zorba, “Carrollian Supersymmetry and SYK-like models,” arXiv:2311.00039 [hep-th].
- J. Bičák, D. Kubizňák, and T. R. Perche, “Migrating Carrollian particles on magnetized black hole horizons,” Phys. Rev. D 107 (2023) no. 10, 104014, arXiv:2302.11639 [gr-qc].
- F. Ecker, D. Grumiller, J. Hartong, A. Pérez, S. Prohazka, and R. Troncoso, “Carroll black holes,” SciPost Phys. 15 (2023) no. 6, 245, arXiv:2308.10947 [hep-th].
- A. Bagchi, A. Banerjee, J. Hartong, E. Have, K. S. Kolekar, and M. Mandlik, “Strings near black holes are Carrollian,” arXiv:2312.14240 [hep-th].
- J. Hartong, “Gauging the Carroll Algebra and Ultra-Relativistic Gravity,” JHEP 08 (2015) 069, arXiv:1505.05011 [hep-th].
- E. Bergshoeff, J. Gomis, B. Rollier, J. Rosseel, and T. ter Veldhuis, “Carroll versus Galilei Gravity,” JHEP 03 (2017) 165, arXiv:1701.06156 [hep-th].
- L. Ciambelli and C. Marteau, “Carrollian conservation laws and Ricci-flat gravity,” Class. Quant. Grav. 36 (2019) no. 8, 085004, arXiv:1810.11037 [hep-th].
- J. Matulich, S. Prohazka, and J. Salzer, “Limits of three-dimensional gravity and metric kinematical Lie algebras in any dimension,” JHEP 07 (2019) 118, arXiv:1903.09165 [hep-th].
- D. Grumiller, J. Hartong, S. Prohazka, and J. Salzer, “Limits of JT gravity,” JHEP 02 (2021) 134, arXiv:2011.13870 [hep-th].
- J. Gomis, D. Hidalgo, and P. Salgado-Rebolledo, “Non-relativistic and Carrollian limits of Jackiw-Teitelboim gravity,” JHEP 05 (2021) 162, arXiv:2011.15053 [hep-th].
- A. Pérez, “Asymptotic symmetries in Carrollian theories of gravity,” JHEP 12 (2021) 173, arXiv:2110.15834 [hep-th].
- D. Hansen, N. A. Obers, G. Oling, and B. T. Sogaard, “Carroll Expansion of General Relativity,” SciPost Phys. 13 (2022) no. 3, 055, arXiv:2112.12684 [hep-th].
- P. Concha, D. Peñafiel, L. Ravera, and E. Rodríguez, “Three-dimensional Maxwellian Carroll gravity theory and the cosmological constant,” Phys. Lett. B 823 (2021) 136735, arXiv:2107.05716 [hep-th].
- J. Figueroa-O’Farrill, E. Have, S. Prohazka, and J. Salzer, “The gauging procedure and carrollian gravity,” JHEP 09 (2022) 243, arXiv:2206.14178 [hep-th].
- A. Campoleoni, M. Henneaux, S. Pekar, A. Pérez, and P. Salgado-Rebolledo, “Magnetic Carrollian gravity from the Carroll algebra,” JHEP 09 (2022) 127, arXiv:2207.14167 [hep-th].
- O. Miskovic, R. Olea, P. M. Petropoulos, D. Rivera-Betancour, and K. Siampos, “Chern-Simons action and the Carrollian Cotton tensors,” JHEP 12 (2023) 130, arXiv:2310.19929 [hep-th].
- J. de Boer, J. Hartong, N. A. Obers, W. Sybesma, and S. Vandoren, “Carroll stories,” JHEP 09 (2023) 148, arXiv:2307.06827 [hep-th].
- L. Ciambelli, “Dynamics of Carrollian Scalar Fields,” arXiv:2311.04113 [hep-th].
- E. Bergshoeff, J. Gomis, and G. Longhi, “Dynamics of Carroll Particles,” Class. Quant. Grav. 31 (2014) no. 20, 205009, arXiv:1405.2264 [hep-th].
- M. Henneaux and P. Salgado-Rebolledo, “Carroll contractions of Lorentz-invariant theories,” JHEP 11 (2021) 180, arXiv:2109.06708 [hep-th].
- A. Bagchi, A. Banerjee, S. Dutta, K. S. Kolekar, and P. Sharma, “Carroll covariant scalar fields in two dimensions,” JHEP 01 (2023) 072, arXiv:2203.13197 [hep-th].
- X. Bekaert, A. Campoleoni, and S. Pekar, “Carrollian conformal scalar as flat-space singleton,” Phys. Lett. B 838 (2023) 137734, arXiv:2211.16498 [hep-th].
- E. Bergshoeff, J. Figueroa-O’Farrill, and J. Gomis, “A non-lorentzian primer,” SciPost Phys. Lect. Notes 69 (2023) 1, arXiv:2206.12177 [hep-th].
- D. Rivera-Betancour and M. Vilatte, “Revisiting the Carrollian scalar field,” Phys. Rev. D 106 (2022) no. 8, 085004, arXiv:2207.01647 [hep-th].
- E. Ekiz, O. Kasikci, M. Ozkan, C. B. Senisik, and U. Zorba, “Non-relativistic and ultra-relativistic scaling limits of multimetric gravity,” JHEP 10 (2022) 151, arXiv:2207.07882 [hep-th].
- S. Baiguera, G. Oling, W. Sybesma, and B. T. Søgaard, “Conformal Carroll scalars with boosts,” SciPost Phys. 14 (2023) no. 4, 086, arXiv:2207.03468 [hep-th].
- O. Kasikci, M. Ozkan, and Y. Pang, “Carrollian origin of spacetime subsystem symmetry,” Phys. Rev. D 108 (2023) no. 4, 045020, arXiv:2304.11331 [hep-th].
- R. Casalbuoni, D. Dominici, and J. Gomis, “Two interacting conformal Carroll particles,” Phys. Rev. D 108 (2023) no. 8, 086005, arXiv:2306.02614 [hep-th].
- J. L. V. Cerdeira, J. Gomis, and A. Kleinschmidt, “Non-Lorentzian expansions of the Lorentz force and kinematical algebras,” JHEP 01 (2024) 023, arXiv:2310.15245 [hep-th].
- A. Kamenshchik and F. Muscolino, “Looking for Carroll particles in two time spacetime,” Phys. Rev. D 109 (2024) no. 2, 025005, arXiv:2310.19050 [hep-th].
- P. M. Zhang, H.-X. Zeng, and P. A. Horvathy, “MultiCarroll dynamics,” arXiv:2306.07002 [gr-qc].
- L. Ciambelli and D. Grumiller, “Carroll geodesics,” arXiv:2311.04112 [hep-th].
- A. Bagchi, A. Mehra, and P. Nandi, “Field Theories with Conformal Carrollian Symmetry,” JHEP 05 (2019) 108, arXiv:1901.10147 [hep-th].
- C. Bunster and M. Henneaux, “Duality Invariance Implies Poincaré Invariance,” Phys. Rev. Lett. 110 (2013) no. 1, 011603, arXiv:1208.6302 [hep-th].
- A. Aggarwal, F. Ecker, D. Grumiller, and D. Vassilevich, “Carroll hawking effect.” work in progress.
- D. Grumiller and M. M. Sheikh-Jabbari, Black Hole Physics: From Collapse to Evaporation. Grad.Texts Math. Springer, 11, 2022.
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