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Numerical simulation of Rayleigh-Taylor Instability with periodic boundary condition using MPS method

机译:用MPS方法对具有周期边界条件的瑞利-泰勒不稳定性进行数值模拟

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The Multiphase Moving Particle Semi-implicit(MMPS) method is adopted to simulate the Rayleigh-Taylor Instability (RTI) process in an incompressible viscous two-phase immiscible fluid. To eliminate influences of the initial disturbance arrangement and boundary conditions in RTI simulations, the initial velocity distribution is deduced and the periodic boundary condition is developed in this paper. The RTI cases in this paper include those with single-mode disturbance and multimode disturbance. For the single-mode RTI process, cases with different initial disturbance wavelengths, different Atwood numbers and different surface tension coefficients are simulated. Results are quantitatively compared with analytical solutions in a linear growth stage and the simulation results fit well with the theoretical results. The long-term development of simulations is presented for investigating changes in the topology of rising bubbles and falling spikes in RTI, and the steady velocity conforms well with that calculate by theoretical solution. What's more, the multimode RTI processes are also simulated in this paper, and bubbles' competition and mergence process can be observed.
机译:采用多相运动粒子半隐式(MMPS)方法模拟不可压缩粘性两相不混溶流体的瑞利-泰勒不稳定性(RTI)过程。为了消除RTI仿真中初始扰动布置和边界条件的影响,推导了初始速度分布并建立了周期性边界条件。本文中的RTI案例包括那些具有单模干扰和多模干扰的案例。对于单模RTI过程,模拟了具有不同初始干扰波长,不同Atwood数和不同表面张力系数的情况。将结果与线性增长阶段的分析解决方案进行定量比较,模拟结果与理论结果非常吻合。为了研究RTI中气泡上升和下降尖峰的拓扑变化,提出了仿真的长期发展,并且稳态速度与理论解计算的结果相吻合。此外,本文还对多模RTI过程进行了仿真,可以观察到气泡的竞争和融合过程。

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