不稳定性
物理
惯性约束聚变
内爆
摄动(天文学)
非线性系统
振幅
欧拉路径
机械
惯性参考系
壳体(结构)
经典力学
饱和(图论)
变形(气象学)
增长率
微扰理论(量子力学)
融合
二次增长
Richtmyer-Meshkov不稳定性
线性增长
流体力学
虚拟力
作者
Hong Yu Guo,Dong-Yu Guo,Ben-Jin Guan,Ying Jun Li,Shi Qi Liu
标识
DOI:10.1088/1674-1056/ae1de9
摘要
Abstract Rayleigh-Taylor instability (RTI) in multi-interface shells significantly influences shell deformation and material mixing, thereby affecting inertial confinement fusion (ICF) implosion performance. This study investigates the weakly nonlinear (WN) RTI in a finite-thickness fluid shell supported by a semi-infinite fluid. We derive the governing equations and third-order WN solutions for RTI growth at both interfaces of the shell. Numerical simulations based on the two-dimensional Eulerian framework confirm the validity of theoretical results in the WN regime. The perturbation growth rate at the lower interface and interfacial coupling coefficients both exhibit explicit dependence on the Atwood number A and normalized shell thickness ξ . The WN growth and the deformation of the shell are investigated through the third-order solutions. Comparisons are made with the classical RTI in the WN regime under different initial conditions. Additionally, we analyze the saturation amplitude of the perturbation fundamental mode. It is found that the Atwood number and finite-thickness effects play a pivotal role in the WN evolution of the fluid layer.
科研通智能强力驱动
Strongly Powered by AbleSci AI