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arXiv 1806.00568gr-qc
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标量张量引力中中子星的紧性和Tolman VII解

Compactness of neutron stars and Tolman VII solutions in scalar-tensor gravity

Hajime Sotani, Kostas D. Kokkotas

摘要:

本文系统地研究了中子星作为引力标量张量理论中的Tolman VII解的紧性。结果表明,当耦合常数限制在天文观测值范围内时,广义相对论下的中子星的最大紧度比标量张量引力下的大.此外,我们表明,虽然超紧凑的恒星,半径小于Regge-Wheeler势峰,可以存在于广义相对论(例如,Tolman VII解),它们的标量化对应物甚至在均匀密度星的极限情况下也不能被构造。

英文摘要:

We systematically examine the compactness of neutron stars as Tolman VII solutions in scalar-tensor theory of gravity. As a result, when the coupling constant is confined to values provided by astronomical observations we show that the maximum compactness of neutron stars in general relativity is higher than that in scalar-tensor gravity. In addition, we show that although ultra-compact stars, with radius smaller than the Regge-Wheeler potential peak, can exist in general relativity (e.g., Tolman VII solution), their scalarized counterparts cannot {be constructed} even in the limiting case of uniform density stars.

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