Hamiltonian analysis of the Higgs mechanism for gravity

Classical and Quantum Gravity

Volumn 28, Issue 15, 2011, Pages

  Kluson, Josef ^a,b  

^a MASARYK UNIVERSITY   (Czech Republic)

^b CERN   (Switzerland)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 79960033838     PISSN: 02649381     EISSN: 13616382     Source Type: Journal    
DOI: 10.1088/0264-9381/28/15/155014     Document Type: Article

References (23)

1. Fierz M and Pauli W 1939 On relativistic wave equations for particles of arbitrary spin in an electromagnetic field Proc. R. Soc. A 173 211
2. Blas D 2008 Aspects of infrared modifications of gravity arXiv:0809.3744 [hep-th]
3. Bebronne M V 2009 Theoretical and phenomenological aspects of theories with massive gravitons arXiv:0910.4066 [gr-qc]
4. Rubakov V A and Tinyakov P G 2008 Infrared-modified gravities and massive gravitons Phys. - Usp. 51 759 (arXiv:0802.4379 [hep-th])
5. Vainshtein A 2006 Massive gravity Surv. High Energy Phys. 20 5
6. van Dam H and Veltman M J G 1970 Massive and massless Yang-Mills and gravitational fields Nucl. Phys. B 22 397
7. Zakharov V I 1970 Linearized gravitation theory and the graviton mass JETP Lett. 12 312
8. Zakharov V I 1970 Pis. Zh. Eksp. Teor. Fiz. 12 447
9. 't Hooft G 2007 Unitarity in the Brout-Englert-Higgs mechanism for gravity arXiv:0708.3184 [hep-th]
10. Kakushadze Z and Langfelder P 2000 Gravitational Higgs mechanism Mod. Phys. Lett. A 15 2265 (arXiv:hep-th/0011245)
11. Kakushadze Z 2008 Gravitational Higgs mechanism and massive gravity Int. J. Mod. Phys. A 23 1581 (arXiv:0709.1673 [hep-th])
12. Kakushadze Z 2008 Massive gravity in Minkowski space via gravitational Higgs mechanism Phys. Rev. D 77 024001 (arXiv:0710.1061 [hep-th])
13. Oda I 2010 Remarks on Higgs mechanism for gravitons arXiv:1004.3078 [hep-th]
14. Chamseddine A H and Mukhanov V 2010 Higgs for graviton: simple and elegant solution arXiv:1002.3877 [hep-th]
15. Oda I 2010 Higgs mechanism for gravitons arXiv:1003.1437 [hep-th]
16. Kuchar K 1974 Geometrodynamics regained - a Lagrangian approach J. Math. Phys. 15 708
17. Isham C J and Kuchar K V 1985 Representations of space-time diffeomorphisms: 1. Canonical parametrized field theories Ann. Phys. 164 288
18. Isham C J and Kuchar K V 1985 Representations of space-time diffeomorphisms: 2. Canonical geometrodynamics Ann. Phys. 164 316
19. Hojman S A, Kuchar K and Teitelboim C 1976 Geometrodynamics regained Ann. Phys. 96 88
20. Govaerts J 2002 The quantum geometer's universe: particles, interactions and topology arXiv:hep-th/0207276
21. Govaerts J 1991 Hamiltonian Quantization and Constrained Dynamics (Leuven Notes in Mathematical and Theoretical Physics, B4) (Leuven, Belgium: Leuven University Press) 371 p
22. Henneaux M and Teitelboim C 1992 Quantization of Gauge Systems (Princeton, NJ: Princeton University Press) 520 p
23. Kuchar K V and Torre C G 1991 The Harmonic gauge in canonical gravity Phys. Rev. D 44 3116-23