Conservation laws in general relativity

Keywords

Theory of relativity, General relativity, Conservation law, Theoretical physics, Physics

References

• QUANTIZED GRAVITATIONAL FIELDJulian Schwinger — 1963
• Detection and Generation of Gravitational WavesJ. Weber — 1960
• Reality of the Cylindrical Gravitational Waves of Einstein and RosenJ. Weber, John Wheeler — 1957
• Positive-Definite Energy Density and Global Consequences for General RelativityArthur Komar — 1963
• On the localization of the energy of a physical system in the general theory of relativityC. Møller — 1958
• Non-Linear Field TheoriesPeter G. Bergmann — 1949
• On energy transfer by gravitational wavesKarel Kuchař, Jiří Langer — 1963
• Lectures on General RelativityAndrzej Trautman, Jacques E. Romain — 1965
• Classical Radiation RecoilAsher Peres — 1962
• Note on positive-definiteness of the energy of the gravitational fieldR. Arnowitt, S. Deser, Charles W. Misner — 1960
• Gravitational waves in general relativity, VII. Waves from axi-symmetric isolated systemHermann Bondi, M. G. J. Van Der Burg, A. W. K. Metzner — 1962
• Further remarks on the localization of the energy in the general theory of relativityC. Møller — 1961
• Canonical Transformations and Commutators in the Lagrangian FormalismPeter G. Bergmann, I. Goldberg, Allen I. Janis — 1956
• Monopole gravitational radiationRoman U. Sexl — 1966
• The relativistic energy-momentum tensor in a dielectricS.R. de Groot, L.G. Suttorp — 1966
• Conservation Laws in General RelativityJoshua N. Goldberg — 1958
• The theory of gravitation in Hamiltonian formP. A. M. Dirac — 1958
• Gravitational waves in general relativity VIII. Waves in asymptotically flat space-timeR. K. : Sachs — 1962
• Theory of RelativityWolfgang Pauli, Freeman J. Dyson — 1960
• Energy and momentum in general relativity. I The 4-momentum expressed in terms of four invariants when space-time is asymptotically flatF. H. J. Cornish — 1964

Cited by

• Geometric interpretation of chronometric invariants in general theory of relativityJan Novotný, Jan Horský — 1971
• Elementary particles and general relativityL. Basano — 1972
• Plane symmetric vacuum solutions of Brans — Dicke fieldsT. M. Karade, P. U. Tore — 1981
• Analogue stochastic gravity in strongly-interacting Bose–Einstein condensatesAydın Cem Keser, Victor Galitski — 2016
• Fantastic Beasts and where (not) to find them: Local gravitational energy and energy conservation in general relativityPatrick M. Duerr — 2019
• Unweyling Three Mysteries of Nordström GravityPatrick M. Duerr — 2020
• Against ‘functional gravitational energy’: a critical note on functionalism, selective realism, and geometric objects and gravitational energyPatrick M. Duerr — 2019
• A strictly local solution to the problem of energy in general relativityWerner M. Vieira, Nadja S. Magalhães — 2026
• Global Covariant Conservation Laws in Riemannian Spaces. IIBohdan Shepelavey — 1966
• Quantum GravityClaus Kiefer — 2025
• Pokroky matematiky, fyziky a astronomieJ. Novotný — 2012

Related papers

• On the Conservation Laws and Exact Solutions of a Modified Hunter-Saxton EquationSait San, Emrullah Yaşar — 2014
• Sticky Particles and Scalar Conservation LawsYann Brenier, Emmanuel Grenier — 1998
• Nonuniform Dependence on the Initial Data for Solutions of Conservation LawsJohn Holmes, Barbara Lee Keyfitz — 2023
• THE TWO-DIMENSIONAL ANALOGUE OF GENERAL RELATIVITYJosé P. S. Lemos, Paulo M. Sá — 1993
• The confrontation between general relativity and experiment: An update☆Clifford M. Will — 1984
• Minimally modified theories of gravity: a playground for testing the uniqueness of general relativityRaúl Carballo-Rubio, Francesco Di Filippo, Stefano Liberati — 2018
• General relativity and experimentThibault Damour — 1996
• In brief…2002