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Center-of-Mass Equations of Motion and Conserved Integrals of Compact Binary Systems at the Fourth Post-Newtonian Order

机译:紧凑型中心质量运动方程和守恒积分   第四次后牛顿秩序的二元系统

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摘要

The dynamics of compact binary systems at the fourth post-Newtonian (4PN)approximation of general relativity has been recently completed in aself-consistent way. In this paper, we compute the ten Poincar\'e constants ofthe motion and present the equations of motion in the frame of the center ofmass (CM), together with the corresponding CM Lagrangian, conserved energy andconserved angular momentum. Next, we investigate the reduction of the CMdynamics to the case of quasi-circular orbits. The non local (in time) taileffect at the 4PN order is consistently included, as well as the relevantradiation-reaction dissipative contributions to the energy and angularmomentum.
机译:广义相对论第四次后牛顿(4PN)逼近下的紧致二进制系统的动力学最近以自洽的方式完成。在本文中,我们计算了运动的十个庞加莱常数,并在质量中心(CM)的框架中给出了运动方程,以及相应的CM拉格朗日,守恒能量和守恒角动量。接下来,我们研究将CM动力学简化为准圆形轨道的情况。始终包括4PN阶的非局部(及时)拖尾效应,以及对能量和角动量的相关辐射反应耗散贡献。

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