Abstract

We report 21-yr timing of one of the most precise pulsars: PSR J1713+0747. Its pulse times of arrival are well modeled by a comprehensive pulsar binary model including its three-dimensional orbit and a noise model that incorporates correlated noise such as jitter and red noise. Its timing residuals have weighted root mean square ∼92\sim 92 ns. The new dataset allows us to update and improve previous measurements of the system properties, including the masses of the neutron star (1.31±0.111.31\pm0.11 M⊙M_{\odot}) and the companion white dwarf (0.286±0.0120.286\pm0.012 M⊙M_{\odot}) and the parallax distance 1.15±0.031.15\pm0.03 kpc. We measured the intrinsic change in orbital period, P˙bInt\dot{P}^{\rm Int}_{\rm b}, is −0.20±0.17-0.20\pm0.17 ps s−1^{-1}, which is not distinguishable from zero. This result, combined with the measured P˙bInt\dot{P}^{\rm Int}_{\rm b} of other pulsars, can place a generic limit on potential changes in the gravitational constant GG. We found that G˙/G\dot{G}/G is consistent with zero [(−0.6±1.1)×10−12(-0.6\pm1.1)\times10^{-12} yr−1^{-1}, 95\% confidence] and changes at least a factor of 3131 (99.7\% confidence) more slowly than the average expansion rate of the Universe. This is the best G˙/G\dot{G}/G limit from pulsar binary systems. The P˙bInt\dot{P}^{\rm Int}_{\rm b} of pulsar binaries can also place limits on the putative coupling constant for dipole gravitational radiation κD=(−0.9±3.3)×10−4κ_D=(-0.9\pm3.3)\times10^{-4} (95\% confidence). Finally, the nearly circular orbit of this pulsar binary allows us to constrain statistically the strong-field post-Newtonian parameters ΔΔ, which describes the violation of strong equivalence principle, and α^3\hatα_3, which describes a breaking of both Lorentz invariance in gravitation and conservation of momentum. We found, at 95\% confidence, Δ<0.01Δ<0.01 and α^3<2×10−20\hatα_3<2\times10^{-20} based on PSR J1713+0747.

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