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General relativistic magnetohydrodynamics simulations of prompt-collapse neutron star mergers: The absence of jets

机译:速塌中子星合并的广义相对论磁流体动力学模拟:射流的缺失

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摘要

Inspiraling and merging binary neutron stars are not only important source of gravitational waves, but also promising candidates for coincident electromagnetic counterparts. These systems are thought to be progenitors of short gamma-ray bursts (sGRBs). We have shown previously that binary neutron star mergers that undergo delayed collapse to a black hole surrounded by a weighty magnetized accretion disk can drive magnetically powered jets. We now perform magnetohydrodynamic simulations in full general relativity of binary neutron stars mergers that undergo prompt collapse to explore the possibility of jet formation from black hole-light accretion disk remnants. We find that after t − tBH ~26(MNS/1.8 M⊙) ms (MNS is the ADM mass) following prompt black hole formation, there is no evidence of mass outflow or magnetic field collimation. The rapid formation of the black hole following merger prevents magnetic energy from approaching force-free values above the magnetic poles, which is required for the launching of a jet by the usual Blandford-Znajek mechanism. Detection of gravitational waves in coincidence with sGRBs may provide constraints on the nuclear equation of state (EOS): the fate of an NSNS merger–delayed or prompt collapse, and hence the appearance or nonappearance of an sGRB–depends on a critical value of the total mass of the binary, and this value is sensitive to the EOS.
机译:激发和合并双星中子星不仅是引力波的重要来源,而且还是重合电磁对应物的有希望的候选者。这些系统被认为是短伽马射线爆发(sGRB)的祖先。先前我们已经证明,二元中子星合并会经历延迟的坍塌,并被一个沉重的磁化吸积盘所包围的黑洞所驱动,从而可以驱动磁动力射流。现在,我们在迅速发生坍塌的二元中子星合并的完全广义相对论中执行磁流体动力学模拟,以探索由黑洞-光吸收盘残余物形成射流的可能性。我们发现,在迅速形成黑洞后,t-tBH〜26(MNS / 1.8M⊙)ms(MNS是ADM质量)之后,没有质量流出或磁场准直的证据。合并后黑洞的快速形成阻止了磁能接近磁极以上的无力值,这是通过常规的Blandford-Znajek机理发射射流所必需的。检测与sGRB一致的引力波可能会限制核状态方程(EOS):NSNS合并的命运是延迟还是迅速崩溃,因此sGRB的出现或不出现取决于其临界值。二进制文件的总质量,此值对EOS敏感。

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    Milton Ruiz; Stuart L. Shapiro;

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  • 年(卷),期 -1(96),8
  • 年度 -1
  • 页码 084063
  • 总页数 24
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