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Large-eddy simulations of the multi-mode Richtmyer-Meshkov instability and turbulent mixing under reshock

机译:激波作用下多模式Richtmyer-Meshkov不稳定性和湍流混合的大涡模拟

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The multi-mode Richtmyer-Meshkov instability under reshock and the induced turbulent mixing are numerically investigated by using our parallel large-eddy simulation code MVFT (multi-viscous-flow and turbulence), in which the third-order Godonov scheme is used based on the finite volume method. The one-dimensional wave diagram of wave-interface interaction is presented. The turbulent mixing zone (TMZ) width is in good agreement with experiments. The TMZ width grows in time as a power law before reshock and an exponential law after reshock. The time scaling laws of statistics show the evolution of TMZ has a statistics similarity behavior. The turbulent kinetic energy and dissipation rate, whether they are the resolved-scales or subgrid-scales, all decay with time as a power law before reshock and an exponential law after reshock, so does the enstrophy. The modal analysis shows that the evolution of TMZ is still dominated by the initial perturbation modes during a long time after the first shock. The kinetic energy and enstrophy spectra are amplified extremely by the reshock. After reshock, the energy spectrum moves toward the low wave numbers, which illustrates that larger and larger spatial structures develop in the TMZ. It is also shown that the global spectra exhibit a k(-3) scaling law after the reshock and a k(-3.5) scaling law at the very late times in three-dimension. (C) 2016 Published by Elsevier B.V.
机译:利用我们的并行大涡模拟代码MVFT(多粘滞流和湍流),对三重Richtmyer-Meshkov失稳和诱发的湍流混合进行了数值研究,其中基于有限体积法。给出了波界面相互作用的一维波形图。湍流混合区(TMZ)的宽度与实验吻合得很好。 TMZ宽度随着重新震荡之前的幂律和重新震荡之后的幂律而随时间增长。统计的时间尺度定律表明TMZ的演化具有统计相似性行为。湍流的动能和耗散率,无论是分辨尺度还是亚网格尺度,都随着时间的流逝而衰减,作为冲击前的幂律和冲击后的指数律,涡旋也随时间衰减。模态分析表明,TMZ的演化在第一次冲击后的很长一段时间内仍受初始扰动模式的支配。动能和回旋谱被地震极大地放大了。冲击后,能谱向低波数移动,这说明TMZ中的空间结构越来越大。还表明,全局频谱在重新震荡后呈现k(-3)缩放定律,并在三维的最晚时间呈现k(-3.5)缩放定律。 (C)2016由Elsevier B.V.发布

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