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A novel non-reflecting boundary condition for fluid dynamics solved by smoothed particle hydrodynamics

机译:通过平滑粒子流体动力学解决的流体动力学的一种新型非反射边界条件

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Non-reflecting boundary conditions (NRBCs) play an important role in computational fluid dynamics (CFD). A novel NRBC based on the method of characteristics using timeline interpolations is proposed for fluid dynamics solved by smoothed particle hydrodynamics (SPH). It is performed by four layers of particles whose pressures and velocities are obtained through the Lagrange interpolation in the time domain which is derived from the propagation of characteristic waves between particles. The proposed NRBC can allow outward travelling pressure and velocity messages to pass through the boundary without obvious reflection. That is, with the implementation of the NRBC, the solution in a finite computational domain of interest is close to that in an infinite domain. Several numerical tests show that this NRBC is robust and applicable for a broad variety of hydrodynamics ranging from low to high speed.
机译:非反映边界条件(NRBC)在计算流体动力学(CFD)中起重要作用。 提出了一种新的NRBC,基于使用时间线间隔的特性方法进行用于通过平滑粒子流体动力学(SPH)解决的流体动力学。 它由四层粒子进行,其压力和速度通过时域中的拉格朗日插值获得,该时域衍生自粒子之间的特征波的传播。 所提出的NRBC可以允许向外行驶压力和速度消息通过边界而无明显反射。 也就是说,随着NRBC的实现,有限计算域中的解决方案在无限域中接近该问题。 若干数值测试表明,该NRBC具有稳健,适用于各种流体动力学,从低到高速。

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