1993
DOI: 10.1103/physrevlett.70.2220
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Nonperturbative strong-field effects in tensor-scalar theories of gravitation

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Cited by 873 publications
(1,551 citation statements)
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References 15 publications
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“…Due to the peculiar "effacement" properties of strong-field effects taking place in General Relativity [24], the fact that pulsar data probe the strong-gravitational-field regime can only be seen when contrasting Einstein's theory with more general theories. In particular, it has been found in tensor-scalar theories [26] that a self-gravity as strong as that of a neutron star can naturally (i.e. without fine tuning of parameters) induce order-unity deviations from general relativistic predictions in the orbital dynamics of a binary pulsar thanks to the existence of nonperturbative strong-field effects.…”
Section: Tests Of the Dynamics Of The Gravitational Field In The Stromentioning
confidence: 99%
See 1 more Smart Citation
“…Due to the peculiar "effacement" properties of strong-field effects taking place in General Relativity [24], the fact that pulsar data probe the strong-gravitational-field regime can only be seen when contrasting Einstein's theory with more general theories. In particular, it has been found in tensor-scalar theories [26] that a self-gravity as strong as that of a neutron star can naturally (i.e. without fine tuning of parameters) induce order-unity deviations from general relativistic predictions in the orbital dynamics of a binary pulsar thanks to the existence of nonperturbative strong-field effects.…”
Section: Tests Of the Dynamics Of The Gravitational Field In The Stromentioning
confidence: 99%
“…For instance, as we said above, a test involvingṖ b probes the propagation (and helicity) properties of the gravitational interaction. But a test involving, say, k, γ, r or s probes (as shown by combining the results of [13] and [26]) strong self-gravity effects independently of radiative effects.…”
Section: Tests Of the Dynamics Of The Gravitational Field In The Stromentioning
confidence: 99%
“…it is characterized by a unique free parameter α 2 0 = (2ω BD + 3) −1 and all its predictions differ from those of general relativity by quantities of order α 2 0 [10]. Solar system experiments set strict limits in the value of the BransDicke parameter ω BD i.e.…”
Section: Introductionmentioning
confidence: 99%
“…(3.37) 39) where N ≡ N (Q) = ln[a(Q(t))] and we have made the substitution This general solution contains three free parameters (N , α and c 1 ). To keep the solution as general as possible it is useful to just fix one free parameter in terms of the other two.…”
Section: Uncoupled Quintessencementioning
confidence: 99%
“…19 the best fit plot with α Q = 0. The post-Newtonian parameterγ is related to α Q 0 (≡ χ) through the relation [39] …”
Section: Confronting Models With Datamentioning
confidence: 99%