中文

利用脉冲双星 J1713+0747 检验引力对称性

高能天体物理现象 2018-11-07 v1

摘要

对称性在现代引力理论中起着重要作用。强等效原理(SEP)构成一组引力对称性,广义相对论实现了所有这些对称性。然而,替代理论通常预期会违背 SEP 的某些方面。我们利用观测到的双星脉冲星 J1713+0747 轨道周期和偏心率的变化率检验 SEP 的三个方面:1. 作为引力位置不变性一部分的引力常数恒定性;2. 引力洛伦兹不变性中的后牛顿参数 α^3\hat{\alpha}_3;3. 强自引力体的自由落体普适性(UFF)。基于北美纳赫兹引力波天文台(NANOGrav)与欧洲脉冲星计时阵列(EPTA)合并数据集的脉冲星计时结果,我们得到 G˙/G=(0.1±0.9)×1012yr1\dot{G}/G = (-0.1 \pm 0.9) \times 10^{-12}\,{\rm yr}^{-1},弱于太阳系限制,但适用于强自引力天体。此外,我们在 95% 置信度下获得 UFF 检验约束 Δ<0.002|\Delta|< 0.002 以及 3×1020<α^3<4×1020-3\times10^{-20} < \hat{\alpha}_3 < 4\times10^{-20}。这些是基于脉冲双星的首个直接 UFF 与 α^3\hat{\alpha}_3 检验,并克服了先前检验的各种局限。

关键词

引用

@article{arxiv.1802.09206,
  title  = {Tests of Gravitational Symmetries with Pulsar Binary J1713+0747},
  author = {W. W. Zhu and G. Desvignes and N. Wex and R. N. Caballero and D. J. Champion and P. B. Demorest and J. A. Ellis and G. H. Janssen and M. Kramer and A. Krieger and L. Lentati and D. J. Nice and S. M. Ransom and I. H. Stairs and B. W. Stappers and J. P. W. Verbiest and Z. Arzoumanian and C. G. Bassa and M. Burgay and I. Cognard and K. Crowter and T. Dolch and R. D. Ferdman and E. Fonseca and M. E. Gonzalez and E. Graikou and L. Guillemot and J. W. T. Hessels and A. Jessner and G. Jones and M. L. Jones and C. Jordan and R. Karuppusamy and M. T. Lam and K. Lazaridis and P. Lazarus and K. J. Lee and L. Levin and K. Liu and A. G. Lyne and J. W. McKee and M. A. McLaughlin and S. Osłowski and T. Pennucci and D. Perrodin and A. Possenti and S. Sanidas and G. Shaifullah and R. Smits and K. Stovall and J. Swiggum and G. Theureau and C. Tiburzi},
  journal= {arXiv preprint arXiv:1802.09206},
  year   = {2018}
}

备注

11 pages, 6 figures, and 1 table; submitted to MNRAS