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Post-Newtonian accurate parametric solution to the dynamics of spinning compact binaries in eccentric orbits: The leading order spin-orbit interaction

机译:牛顿后精确参数解,用于在偏心轨道上旋转紧密双星的动力学:前导自旋轨道相互作用

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摘要

We derive Keplerian-type parametrization for the solution of post-Newtonian (PN) accurate conservative dynamics of spinning compact binaries moving in eccentric orbits. The PN accurate dynamics that we consider consists of the third post-Newtonian accurate conservative orbital dynamics influenced by the leading order spin effects, namely the leading order spin-orbit interactions. The orbital elements of the representation are explicitly given in terms of the conserved orbital energy, angular momentum and a quantity that characterizes the leading order spin-orbit interactions in Arnowitt, Deser, and Misner-type coordinates. Our parametric solution is applicable in the following two distinct cases: (i) the binary consists of equal mass compact objects, having two arbitrary spins, and (ii) the binary consists of compact objects of arbitrary mass, where only one of them is spinning with an arbitrary spin. As an application of our parametrization, we present gravitational wave polarizations, whose amplitudes are restricted to the leading quadrupolar order, suitable to describe gravitational radiation from spinning compact binaries moving in eccentric orbits. The present parametrization will be required to construct `ready to use' reference templates for gravitational waves from spinning compact binaries in inspiralling eccentric orbits. Our parametric solution for the post-Newtonian accurate conservative dynamics of spinning compact binaries clearly indicates, for the cases considered, the absence of chaos in these systems. Finally, we note that our parametrization provides the first step in deriving a fully second post-Newtonian accurate `timing formula', that may be useful for the radio observations of relativistic binary pulsars like J0737-3039.
机译:我们推导了Keplerian型参数化,用于解决在偏心轨道上运动的紧密二进制的后牛顿(PN)精确保守动力学问题。我们考虑的PN精确动力学包括受先导自旋效应(即先导自旋轨道相互作用)影响的第三次牛顿后精确保守轨道动力学。根据守恒的轨道能量,角动量和表征Arnowitt,Deser和Misner型坐标中前导自旋轨道相互作用的量明确表示了表示的轨道元素。我们的参数解适用于以下两种不同的情况:(i)二进制文件由质量相等的紧凑对象组成,具有两个任意自旋,并且(ii)二进制文件由质量任意的紧凑对象组成,其中只有一个自旋随心所欲地旋转。作为参数化的一种应用,我们提出了引力波极化,其振幅被限制在领先的四极阶上,适合描述来自在偏心轨道上运动的紧密双星旋转的引力辐射。将需要当前的参数化,以构造“即用型”参考模板,以用于在鼓舞人心的偏心轨道中旋转紧凑型双星产生的引力波。对于所考虑的情况,我们对纺后紧密二进制的牛顿后精确保守动力学的参数解决方案清楚地表明,在所考虑的情况下,这些系统中没有混乱。最后,我们注意到,我们的参数化为获得完整的第二个牛顿后精确“定时公式”提供了第一步,这可能对像J0737-3039这样的相对论二元脉冲星的无线电观测有用。

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