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Solution Generating Theorems and Tolman-Oppenheimer-Volkov Equation for Perfect Fluid Spheres in Isotropic Coordinates

机译:解决各向同性坐标中完美流体球的定理和托尔曼 - oppenheimer-Volkov方程

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Despite the possibility of finding exact solutions to the Einstein field equations, there is another way to obtain new exact solutions without having to directly solve the Einstein field equations. This method is the so called "solution generating theorems". In the descriptive approximation of stars, we will bring these solutions to analyze the realistic stars. One of the popular assumptions is a perfect fluid sphere. The Tolman-Oppenheimer-Volkov (TOV) equation describes the internal structure of general relativistic static perfect fluid spheres, including the pressure and density profiles. In this paper, we find relative solution generating theorems that map perfect fluid spheres into perfect fluid spheres in isotropic coordinates. In addition, we study and develop new solutions for the TOV equation.
机译:尽管有可能对爱因斯坦字段方程找到确切的解决方案,但还有另一种方法可以获得新的精确解决方案,而无需直接解决爱因斯坦场方程。该方法是所谓的“解决定理”所谓的“解决方案”。在恒星的描述性近似值中,我们将带来这些解决方案来分析现实的恒星。其中一个受欢迎的假设是完美的流体球体。 Tolman-OppeNheimer-Volkov(ToV)方程描述了一般相对论静态完美流体球的内部结构,包括压力和密度剖面。在本文中,我们发现相对解决方案产生定理,即将完美的流体球体形成在各向同性坐标中的完美流体球体中。此外,我们还研究并开发TOV方程的新解决方案。

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