$$C^3$$ Matching Conditions for Anisotropic Fluids

IF 1.3 4区 物理与天体物理 Q3 PHYSICS, MULTIDISCIPLINARY International Journal of Theoretical Physics Pub Date : 2024-08-31 DOI:10.1007/s10773-024-05740-6
Antonio C. Gutiérrez-Piñeres, Hernando Quevedo
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Abstract

The \(C^3\) approach is an invariant formalism that utilizes the eigenvalues of the Riemann curvature tensor to match spacetimes across a specific matching surface. We apply this approach to match an anisotropic fluid with an exterior vacuum solution, including the case in which discontinuities appear on the matching surface. As a particular example, a class of analytic solutions, which describe the gravitational field of realistic neutron stars, is matched to the exterior Schwarzschild spacetime.

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各向异性流体的 $$C^3$$ 匹配条件
(C^3\)方法是一种不变形式主义,它利用黎曼曲率张量的特征值来匹配特定匹配面上的时空。我们应用这种方法来匹配各向异性流体与外部真空解,包括匹配面上出现不连续的情况。作为一个特殊的例子,我们将描述现实中子星引力场的一类解析解与外部施瓦兹柴尔德时空进行了匹配。
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来源期刊
CiteScore
2.50
自引率
21.40%
发文量
258
审稿时长
3.3 months
期刊介绍: International Journal of Theoretical Physics publishes original research and reviews in theoretical physics and neighboring fields. Dedicated to the unification of the latest physics research, this journal seeks to map the direction of future research by original work in traditional physics like general relativity, quantum theory with relativistic quantum field theory,as used in particle physics, and by fresh inquiry into quantum measurement theory, and other similarly fundamental areas, e.g. quantum geometry and quantum logic, etc.
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