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首页> 外文期刊>Physical review, D >Gravitational waveforms from binary neutron star mergers with high-order weighted-essentially-nonoscillatory schemes in numerical relativity
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Gravitational waveforms from binary neutron star mergers with high-order weighted-essentially-nonoscillatory schemes in numerical relativity

机译:来自二元中子星的引力波形,具有高阶加权基本上 - 非振动方案,具有数值相对性

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The theoretical modeling of gravitational waveforms from binary neutron star mergers requires precise numerical relativity simulations. Assessing convergence of the numerical data and building the error budget is currently challenging due to the low accuracy of general-relativistic hydrodynamics schemes and to the grid resolutions that can be employed in (3 + 1)-dimensional simulations. In this work, we explore the use of high-order weighted-essentially-nonoscillatory (WENO) schemes in neutron star merger simulations and investigate the accuracy of the waveforms obtained with such methods. We find that high-order-WENO schemes can be robustly employed for simulating the inspiral-merger phase and they significantly improve the assessment of the waveform's error budget with respect to finite-volume methods. High-order WENO schemes can be thus efficiently used for high-quality waveform production, and in future large-scale investigations of the binary parameter space.
机译:来自二元中子星合并的引力波形的理论建模需要精确的数值相对论模拟。 评估数值数据的收敛性和构建错误预算目前是挑战,因为通用的流体动力学方案的低精度以及可以用于(3 + 1) - 二维模拟的网格分辨率。 在这项工作中,我们探讨了在中子星合并模拟中使用的高阶加权基本上 - 非振动(Weno)方案,并研究了通过这些方法获得的波形的精度。 我们发现高阶-Weno方案可以稳健地用于模拟支持合并阶段,并且它们显着改善了关于有限卷方法的波形错误预算的评估。 因此,高阶Weno方案可以有效地用于高质量的波形生产,并且在未来的二进制参数空间的大规模调查中。

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