Gravitational radiation damping in systems with compact components
- 15 October 1987
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review D
- Vol. 36 (8) , 2301-2313
- https://doi.org/10.1103/physrevd.36.2301
Abstract
The radiation reaction force and balance equations are derived for slow-motion, gravitationally bound systems with compact components such as neutron stars and black holes. To obtain these results, use is made of the Einstein-Infeld-Hoffmann (EIH) procedure. As a consequence, all quantities involved in the derivation are finite and hence no renormalization is required. Furthermore, no laws of motion for the components need be assumed. Approximate expressions for the fields required to evaluate the EIH surface integrals are obtained using the methods of matched asymptotic expansions and multiple time scales. The results obtained are the same as those derived previously for systems with noncompact components.Keywords
This publication has 28 references indexed in Scilit:
- Observations of Post-Newtonian Timing Effects in the Binary Pulsar PSR 1913+16Physical Review Letters, 1984
- Uniformly valid amplitude expansions for non-Abelian gauge theoriesGeneral Relativity and Gravitation, 1983
- Timing observations of the binary pulsar PSR 1913 + 16The Astrophysical Journal, 1982
- A new test of general relativity - Gravitational radiation and the binary pulsar PSR 1913+16The Astrophysical Journal, 1982
- The approximation of radiative effects in relativistic gravity - Gravitational radiation reaction and energy loss in nearly Newtonian systemsThe Astrophysical Journal, 1980
- Statistical formulation of gravitational radiation reactionPhysical Review D, 1980
- Comments on gravitational radiation damping and energy loss in binary systemsThe Astrophysical Journal, 1976
- Gravitational Radiation Damping of Slowly Moving Systems Calculated Using Matched Asymptotic ExpansionsJournal of Mathematical Physics, 1971
- Gravitational RadiationPhysical Review B, 1955
- Raum · Zeit · MateriePublished by Springer Nature ,1921