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Implicit integrations for SPH in semi-Lagrangian approach: Application to the accretion disc modeling in a microquasar

机译:半拉格朗日方法中SPH的隐式集成:在微类星体中吸积盘建模中的应用

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摘要

Current explicit integration techniques in fluid dynamics are deeply limited by the Courant-Friedrichs-Lewy condition of the time step progression, based on the adopted spatial resolution coupled with the maximum value between the kinetic velocity or the signal transmission speed in the computational domain. Eulerian implicit integration techniques, even though more time consuming, can allow us to perform stable computational fluid dynamics paying the price of a relatively larger inaccuracy in the calculations, without suffering such a strict temporal limitation. In this paper, we present a simple and effective scheme to perform free Lagrangian Smooth Particle Hydrodynamics (SPH) implicit integrations in the semi-Lagrangian approach without any Jacobian matrix inversion operations for viscous Navier-Stokes flows. Applications to SPH accretion disc simulation around a massive black hole (MBH) in a binary stellar system are shown, together with the comparison to the same results obtained according to the traditional explicit integration techniques. Some 1D and 2D critical tests are also discussed to check the validity of the technique.
机译:基于所采用的空间分辨率以及计算域中动力学速度或信号传输速度之间的最大值,当前的流体动力学显式积分技术受到时间步长的Courant-Friedrichs-Lewy条件的严重限制。欧拉隐式积分技术尽管耗时较多,但可以使我们执行稳定的计算流体动力学,而付出的代价是计算中相对较大的不准确性,而不会受到如此严格的时间限制。在本文中,我们提出了一种简单有效的方案,可以在半拉格朗日方法中执行自由的拉格朗日光滑粒子流体动力学(SPH)隐式积分,而无需针对粘性Navier-Stokes流进行任何Jacobian矩阵求逆运算。展示了二进制恒星系统中围绕大黑洞(MBH)的SPH吸积盘模拟的应用,以及与根据传统显式积分技术获得的相同结果的比较。还讨论了一些一维和二维关键测试,以检查该技术的有效性。

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