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Nonlinear effects in the excited states of many-fermion Einstein-Dirac solitons

机译:多费米子爱因斯坦-狄拉克孤子激发态中的非线性效应

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We present an analysis of excited-state solutions for a gravitationally localized system consisting of a filled shell of high-angular-momentum fermions, using the Einstein-Dirac formalism introduced by Finster, Smoller, and Yau Phys. Rev. D 59, 104020 (1999). We show that, even when the particle number is relatively low (N_f ≥ 6), the increased nonlinearity in the system causes a significant deviation in behavior from the two-fermion case. Excited-state solutions can no longer be uniquely identified by the value of their central redshift, with this multiplicity producing distortions in the characteristic spiraling forms of the mass-radius relations. We discuss the connection between this effect and the internal structure of solutions in the relativistic regime.
机译:我们使用 Finster、Smoller 和 Yau [Phys. Rev. D 59, 104020 (1999) 引入的爱因斯坦-狄拉克形式主义,对由高角动量费米子填充壳组成的引力局域系统进行了激发态解分析。我们表明,即使粒子数相对较低(N_f ≥ 6),系统中增加的非线性也会导致行为与双费米子情况的显着偏差。激发态解不能再由其中心红移值唯一标识,这种多重性在质半径关系的特征螺旋形式中产生了失真。我们讨论了这种效应与相对论体系中解的内部结构之间的联系。

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