Constraints on a scalar-tensor theory with an intermediate-range force by binary pulsars
Searching for an intermediate-range force has been considerable interests in gravity experiments. In this paper, aiming at a scalartensor theory with an intermediate-range force, we have derived the metric and equations of motion (EOMs) in the first post- Newtonian (1PN) approximation for general ma...
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Veröffentlicht in: | Science China. Physics, mechanics & astronomy mechanics & astronomy, 2011-11, Vol.54 (11), p.2071-2077 |
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Sprache: | eng |
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Zusammenfassung: | Searching for an intermediate-range force has been considerable interests in gravity experiments. In this paper, aiming at a scalartensor theory with an intermediate-range force, we have derived the metric and equations of motion (EOMs) in the first post- Newtonian (1PN) approximation for general matter without specific equation of state and N point masses firstly. Subsequently, the secular periastron precession ω of binary pulsars in harmonic coordinates is given. After that, ω of four binary pulsars data (PSR B1913+16, PSR B1534+12, PSR J0737-3039 and PSR B2127+11C) have been used to constrain the intermediate-range force, namely, the parameters G and λ. α and λ respectively represent the strength of the intermediate-range force coupling and its length scale. The limits from four binary pulsars data are respectively A = (4.95 ±0.02)× 10^8 m and a = (2.30±0.01)× 10^8 if β = 1, where fl is a parameter like standard parametrized post-Newtonian parameter βPPN. When three degrees of freedom (α, λ and β = β - 1 ) in lσ confidence level are considered, it yields α = (4.21 ±0.01)× 10^4, λ= (4.51 ±0.01)× 10^7 m and β = (-3.30 ±0.01)× 10^-3. Through our research on the scalar-tensor theory with the intermediate-range force, it shows that the parameter α is directly related to the parameter γ (α = (1 - γ)/(1 + γ)). Thus, this presents the constraints on 1 - γ by binary pulsars which is about 10^-4 for three degrees of freedom. |
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ISSN: | 1674-7348 1869-1927 |
DOI: | 10.1007/s11433-011-4498-3 |