arXivDaily arXiv每日学术速递 周一至周五更新
arXiv 1705.02496gr-qc
收藏

坐标效应:不积分场方程的Vaidya解

Coordinate effect: Vaidya solutions without integrating the field equations

Eduard G. Mychelkin, Maxim A. Makukov

摘要:

我们延长Vaidya的算法描述的一个中心质量失去或获得能量,由于电磁型辐射(“零尘”)的情况下,任意径向微粒辐射。我们还证明了显着的可能性,纯粹的代数推导Vaidya解决方案,而不整合的场方程,并解释这种可能性作为一个工件的曲率坐标。由于Vaidya的方法本身不能导致质量对时空坐标的某种依赖性,因此寻找相应的质量函数是一个独立的问题。在这方面,作为一个角度来看,我们讨论了作为一个整体的可变质量的问题的前景。

英文摘要:

We extend Vaidya's algorithm for the description of a central mass losing or gaining energy due to electromagnetic-type radiation (`null dust') to the case of arbitrary radial corpuscular radiation. We also demonstrate the remarkable possibility of purely algebraic deduction of the Vaidya solution without integrating the field equations, and interpret this possibility as an artifact of curvature coordinates. Since Vaidya's approach by itself cannot lead to certain dependence of mass on spacetime coordinates, the search for a corresponding mass-function represents an independent issue. In this regard, as a perspective, we discuss an outlook on the problem of variable masses as a whole.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

↑