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辐射诱导界面非连续加速度作用下瑞利-泰勒不稳定性的演化

Evolution of Rayleigh-Taylor instability under interface discontinuous acceleration induced by radiation.

作者信息

Hu Ze-Xi, Zhang You-Sheng, Tian Bao-Lin

机构信息

Institute of Applied Physics and Computational Mathematics, Beijing 100094, China.

Center for Applied Physics and Technology, HEDPS, and College of Engineering, Peking University, Beijing 100871, China.

出版信息

Phys Rev E. 2020 Apr;101(4-1):043115. doi: 10.1103/PhysRevE.101.043115.

Abstract

Rayleigh-Taylor instability (RTI) under radiation background is commonly found in both engineering applications and natural phenomena. In the optically thin and incompressible limit, the corresponding problem can be simplified as an interface discontinuous acceleration (IDA) RTI problem, but to date has only been studied in the linear stage. In this paper, the entire IDA-RTI evolution was studied numerically and theoretically, particularly for the stages beyond the linear stage. The results show that the IDA-RTI problem is equivalent to the classical RTI with the effective acceleration g_{eff}^{} that is introduced in this work. Moreover, our studies further show that IDA-RTI can occur if and only if g_{eff}^{}>0 (from heavy fluid to light fluid). This criterion means that IDA-RTI can occur when (i) heavy fluid supports (or accelerates) the light fluid or (ii) the two fluids have the same density, in contrast to the classical RTI problem. Moreover, the quasisteady bubble and spike velocities are theoretically predicted with quantitative accuracy, showing good agreement with the results of numerical simulations in a wide range of density ratios and acceleration configurations.

摘要

辐射背景下的瑞利 - 泰勒不稳定性(RTI)在工程应用和自然现象中都普遍存在。在光学薄且不可压缩的极限情况下,相应问题可简化为界面不连续加速(IDA)RTI问题,但迄今为止仅在线性阶段进行了研究。本文对整个IDA - RTI演化进行了数值和理论研究,特别是针对线性阶段之后的阶段。结果表明,IDA - RTI问题等同于具有本文引入的有效加速度(g_{eff}^{})的经典RTI问题。此外,我们的研究进一步表明,当且仅当(g_{eff}^{}>0)(从重流体到轻流体)时,IDA - RTI才会发生。该准则意味着IDA - RTI会在以下情况发生:(i)重流体支撑(或加速)轻流体,或(ii)两种流体具有相同密度,这与经典RTI问题不同。此外,理论上以定量精度预测了准稳态气泡和尖峰速度,在广泛的密度比和加速度配置范围内与数值模拟结果显示出良好的一致性。

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