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Third-Order Corrections and Mass-Shedding Limit of Rotating Neutron Stars Computed By a Complex-Plane Strategy

Third-Order Corrections and Mass-Shedding Limit of Rotating Neutron Stars Computed By a Complex-Plane Strategy
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摘要 We implement the so-called “complex-plane strategy” for computing general-relativistic polytropic models of uniformly rotating neutron stars. This method manages the problem by performing all numerical integrations, required within the framework of Hartle’s perturbation method, in the complex plane. We give emphasis on computing corrections up to third order in the angular velocity, and the mass-shedding limit. We also compute the angular momentum, moment of inertia, rotational kinetic energy, and gravitational potential energy of the models considered. We implement the so-called “complex-plane strategy” for computing general-relativistic polytropic models of uniformly rotating neutron stars. This method manages the problem by performing all numerical integrations, required within the framework of Hartle’s perturbation method, in the complex plane. We give emphasis on computing corrections up to third order in the angular velocity, and the mass-shedding limit. We also compute the angular momentum, moment of inertia, rotational kinetic energy, and gravitational potential energy of the models considered.
机构地区 Department of Physics
出处 《International Journal of Astronomy and Astrophysics》 2012年第4期210-217,共8页 天文学与天体物理学国际期刊(英文)
关键词 General-Relativistic Polytropic Models Hartle’s Perturbation Method Neutron Stars Numerical Methods Mass-Shedding LIMIT General-Relativistic Polytropic Models Hartle’s Perturbation Method Neutron Stars Numerical Methods Mass-Shedding Limit
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