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Non-static, spherically symmetric, shear-free, perfect-fluid solutions of Einstein's equations

机译:爱因斯坦方程的非静态,​​球对称,无剪切,理想流体解

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The Einstein equations for non-static, shear-free, spherically symmetric, perfect-fluid distributions reduce to one second-order non-linear differential equation in the radial parameter. General solutions of this equation have been obtained in Class. Quantum Grav., 16 (1999) 3553 by symmetry analysis. In this paper, we correct some examples of the solutions in the above-mentioned earlier work by formulating a general requirement for physical relevance of the solutions
机译:非静态,无剪切,球对称,理想流体分布的爱因斯坦方程在径向参数上简化为一个二阶非线性微分方程。该方程的一般解已在Class中获得。 Quantum Grav。,16(1999)3553通过对称性分析。在本文中,我们通过对解决方案的物理相关性提出一般要求,来纠正上述早期工作中的一些解决方案示例。

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