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Statistical thermodynamics for a self-gravitating fluid of rotating particles

机译:用于旋转颗粒的自重重力流体的统计热力学

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Systems with long-range interactions (those which decay at large distances as r~(-l), with l ≥ d, where d is the dimensionality of the considered space), like gravitational or charged ones, present difficulties when treated by conventional statistical mechanics perturbation methods. In this work a self-gravitating fluid of rotating spherical particles is considered. The corresponding inter-particle potential model is a long-ranged one and was obtained from the application of the Newtonian limit to the Kerr metric. This potential has been expressed as a finite sum of hard-core Yukawa potentials. This new potential mimics the original long-ranged one and can be treated with conventional statistical mechanics methods. The first-order mean spherical approximation is applied to this potential to obtain the thermodynamic response functions.
机译:具有远程相互作用的系统(作为R〜(-L)的大距离衰减的系统,其中d是D是所考虑的空间的维度),如引力或充电的,当通过常规统计治疗时存在困难力学扰动方法。在这项工作中,考虑了旋转球形颗粒的自重重力。相应的粒子潜在模型是长距离的,并且从牛顿极限的应用获得到KERR标准。这种潜力被表达为硬核Yukawa潜力的有限总和。这种新的潜在模仿原始的长距离,可以用传统的统计力学方法处理。将一阶的平均球形近似用于获得热力学响应函数的这种电位。

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