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Relativistic strange stars in Tolman-Kuchowicz spacetime

机译:在托尔曼 - kuchowicz时尚的相对论奇怪的星星

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In this article we propose a relativistic model of a static spherically symmetric anisotropic strange star with the help of TolmanKuchowicz (TK) metric potentials (Tolman, 1939 and Kuchowicz, 1968). The form of the potentials are lambda(r) = In(1 + ar(2) + br(4)) and nu(r) = Br-2 + 2 ln C where a, b, B and C are constants which we have to evaluate using boundary conditions. We also consider the simplest form of the phenomenological MIT bag equation of state (EOS) to represent the strange quark matter (SQM) distribution inside the stellar system. Here, the radial pressure p(r) relates with the density profile rho as follows, p(r)(r) = 1/3[rho(r) - 4B(g)], where B-g is the Bag constant. To check the physical acceptability and stability of the stellar system based on the obtained solutions, we have performed various physical tests. It is shown that the model satisfies all the stability criteria, including nonsingular nature of the density and pressure, implies stable nature. Here, the Bag constant for different strange star candidates are found to be (68-70) MeV/fm(3) which satisfies all the acceptability criteria and remains in the experimental range. (C) 2019 Elsevier Inc. All rights reserved.
机译:在本文中,我们提出了诸如托尔曼库(TK)公制潜力(Tolman,1939和Kuchowicz,1968)的静态球体对称各向异性奇怪恒星的相对论模型。电位的形式是λ(R)= In(1 + Ar(2)+ Br(4))和Nu(R)= BR-2 + 2 LN C,其中A,B,B和C是我们的常数必须使用边界条件评估。我们还考虑最简单形式的状态(EOS)的现象学麻管袋方程,以代表恒星系统内的奇怪夸克物质(SQM)分布。这里,径向压力p(R)与密度分布Rho相关,如下,p(r)(r)= 1/3 [rho(r) - 4b(g)],其中b-g是袋常数。为了检查基于所获得的解决方案的恒星系统的物理可接受性和稳定性,我们进行了各种物理测试。结果表明,该模型满足了所有稳定标准,包括密度和压力的非沉积性质,意味着稳定的性质。这里,发现不同奇怪的星候选的袋常数是(68-70)MEV / FM(3),其满足所有可接受性标准,并留在实验范围内。 (c)2019 Elsevier Inc.保留所有权利。

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