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Sources of gravitational waves in asymptotically flat Einstein-Maxwell spacetime

机译:渐近平坦的爱因斯坦-Maxwell间隔气相的引力波

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In this work, the dynamic of isolated systems in general relativity is described when gravitational radiation and electromagnetic fields are present. In this construction, the asymptotic fields received at null infinity together with the regularized null cone cuts equation, and the center of mass of an asymptotically flat Einstein-Maxwell spacetime are used. A set of equations are derived in the low speed regime, linking their time evolution to the emitted gravitational radiation and to the Maxwell fields received at infinity. These equations should be useful when describing the dynamic of compact sources, such as the final moments of binary coalescence and the evolution of the final black hole. Additionally, we compare our equations with those coming from a similar approach given by Newman, finding some differences in the motion of the center of mass and spin of the gravitational system.
机译:在这项工作中,当存在引力辐射和电磁场时,描述了一般相对性的隔离系统的动态。 在这种结构中,使用在Null Infult中接收的渐近场与正则零锥切割方程一起,并且使用了渐近扁平的Einstein-Maxwell间隔空间的质量。 一组方程在低速状态下得出,将它们的时间演变与发射的重力辐射和在无穷大接收的麦克斯韦领域连接。 这些方程在描述紧凑源的动态时应有用,例如二元聚结的最终时刻和最终黑洞的演变。 此外,我们将我们的方程与来自纽曼给出的类似方法的方程式进行比较,发现了质量和重力系统旋转的运动的一些差异。

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