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Numerical study on Rayleigh-Taylor effect on cylindrically converging Richtmyer-Meshkov instability 被引量:9
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作者 ZhiGang Zhai Fu Zhang +2 位作者 zhangbo zhou JuChun Ding Chih-Yung Wen 《Science China(Physics,Mechanics & Astronomy)》 SCIE EI CAS CSCD 2019年第12期68-77,共10页
Evolution of a two-dimensional air/SF6 single-mode interface is numerically investigated by an upwind CE/SE method under a cylindrically converging circumstance. The Rayleigh-Taylor effect caused by the flow decelerat... Evolution of a two-dimensional air/SF6 single-mode interface is numerically investigated by an upwind CE/SE method under a cylindrically converging circumstance. The Rayleigh-Taylor effect caused by the flow deceleration on the phase inversion(RTPI)is highlighted. The RTPI was firstly observed in our previous experiment, but the related mechanism remains unclear. By isolating the three-dimensional effect, it is found here that the initial amplitude(a0), the azimuthal mode number(k0) and the re-shocking moment are the three major parameters which determine the RTPI occurrence. In the variable space of(k0, a0), a critical a0 for the RTPI occurrence is solved for each k0, and there exists a threshold value of k0 below which the RTPI will not occur no matter what a0 is. There exists a special k0 corresponding to the largest critical a0, and the reduction rule of critical a0 with k0 can be well described by an exponential decay function. The results show that the occurrence of the RTPI requires a small a0 which should be less than a critical value, a large k0 which should exceed a threshold, and a right impinging moment of the re-shock which should be later than the RTPI occurrence. Finally, the effects of the incident shock strength, the density ratio and the initial position of the interface on the threshold value of k0 and on the maximum critical a0 are examined. These new findings would facilitate the understanding of the converging Richtmyer-Meshkov instability and would be helpful for designing an optimal structure of the inertia confinement fusion capsule. 展开更多
关键词 converging shock WAVE RAYLEIGH-TAYLOR EFFECT RICHTMYER-MESHKOV INSTABILITY
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Mode coupling in converging Richtmyer-Meshkov instability of dual-mode interface 被引量:1
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作者 zhangbo zhou Juchun Ding +2 位作者 Zhigang Zhai Wan Cheng Xisheng Luo 《Acta Mechanica Sinica》 SCIE EI CAS CSCD 2020年第2期356-366,共11页
The converging Richtmyer-Meshkov(RM)instability on single-and dual-mode N2/SF6 interfaces is studied by an upwind conservation element and solution element solver.An unperturbed case is first considered,and it is foun... The converging Richtmyer-Meshkov(RM)instability on single-and dual-mode N2/SF6 interfaces is studied by an upwind conservation element and solution element solver.An unperturbed case is first considered,and it is found that the shocked interface undergoes a long-term deceleration after a period of uniform motion.The evolution of single-mode interface at the early stage exhibits an evident nonlinearity,which can be reasonably predicted by the nonlinear model of Wang et al.(Phys Plasmas 22:082702,2015).During the deceleration stage,the perturbation amplitude drops quickly and even becomes a negative(phase inversion)before the reshock due to the Rayleigh-Taylor(RT)stabilization.After the reshock,the interface experiences a phase inversion again or does not,depending on the reshock time.The growth of the second-order harmonic in the deceleration stage clearly reveals the competition between the RT effect and the nonlinearity.For dual-mode interfaces,the growth of the first mode(wavenumber k1)relies heavily on the second mode(wavenumber k2)due to the mode coupling effect.Specifically,for cases where k2 is an even or odd multiple of k1,the growth of the first mode is inhibited or promoted depending on its initial amplitude sign and the phase difference between two basic waves,while for cases where k2 is a non-integer multiple of k1,the second mode has negligible influence on the first mode.Through a systematic study,signs of perturbation amplitudes of the generated k2−k1 and k2+k1 waves are obtained for all possible dual-mode configurations,which are reasonably predicted by a modified Haan model(Phys Fluids B 3:2349-2355,1991). 展开更多
关键词 Converging Richtmyer-Meshkov instability Dual-mode interface Mode coupling
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平面激波冲击双层重/轻界面的不稳定性研究
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作者 张一波 周彰博 +1 位作者 丁举春 罗喜胜 《Acta Mechanica Sinica》 SCIE EI CAS CSCD 2022年第9期23-35,共13页
采用可压缩多组分流动高精度求解器数值研究平面激波冲击SF_(6)/Ar/He双层界面(SF_(6)/Ar界面有正弦扰动,Ar/He界面无扰动)的不稳定性问题,重点考察激波强度和界面间距对不稳定性发展的影响.结果表明,在入射激波冲击后第一道界面振幅会... 采用可压缩多组分流动高精度求解器数值研究平面激波冲击SF_(6)/Ar/He双层界面(SF_(6)/Ar界面有正弦扰动,Ar/He界面无扰动)的不稳定性问题,重点考察激波强度和界面间距对不稳定性发展的影响.结果表明,在入射激波冲击后第一道界面振幅会逐渐减小到零(反相),随后在相反的方向上持续增长.从第二道界面上反射回来的稀疏波促进或抑制第一道界面的扰动发展,这取决于界面间距D.具体地说,如果D很小,稀疏波在到达第一道界面时界面还没有完成反相,那么会促进第一道界面的扰动发展;如果D很大,稀疏波到达时第一道界面已完成反相,那么会抑制第一道界面的扰动发展.对于任意初始条件,存在一个临界距离,在此距离下稀疏波作用第一道界面时界面刚好完成反相.本文提出了计算这一临界距离的理论模型,为调控第一道界面的扰动增长速率提供了理论支撑.第二道界面的失稳是由扰动透射激波冲击无扰动界面引起的,属于非标准Richtmyer-Meshkov(RM)不稳定性问题,其扰动增长速率强依赖于冲击界面时扰动激波的相位.本文发现Ishizaki模型由于忽略斜压涡量的影响,不能准确预测第二道界面上的扰动增长.综合考虑斜压涡量、速度扰动和压力扰动的影响,本文提出了一个修正的非标准RM不稳定性理论模型,可以对第二道界面的扰动发展给予有效预测. 展开更多
关键词 Richtmyer-Meshkov instability Dual interfaces Rarefaction wave Rippled shock
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