The influences of acceleration on compressible Rayleigh-Taylor instability with non-equilibrium effects

被引:6
作者
Lai, Huilin [1 ]
Lin, Chuandong [2 ]
Gan, Yanbiao [3 ]
Li, Demei [1 ]
Chen, Lu [1 ]
机构
[1] Fujian Normal Univ, Fujian Key Lab Analyt Math & Applicat FJKLAMA, Ctr Appl Math Fujian Prov FJNU, Key Lab Analyt Math & Applicat Minist Educ, Fuzhou 350117, Peoples R China
[2] Sun Yat sen Univ, Sino French Inst Nucl Engn & Technol, Zhuhai, Peoples R China
[3] North China Inst Aerosp Engn, Sch Liberal Arts & Sci, Hebei Key Lab Transmedia Aerial Underwater Vehicle, Langfang, Peoples R China
基金
中国国家自然科学基金;
关键词
Rayleigh-Taylor instability; Non-equilibrium effect; Discrete Boltzmann method; LATTICE BOLTZMANN MODEL; SIMULATION; FLOW;
D O I
10.1016/j.compfluid.2023.106037
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
Rayleigh-Taylor (RT) instability is a classical interface instability of great importance in nature and engineering fields. In this paper, the influences of acceleration on the compressible RT instability is investigated by using the discrete Boltzmann method based on non -equilibrium statistical physics. The differences in RT systems with various accelerations have been analyzed through the physical gradients and non -equilibrium measures. It is interesting to find that the global temperature gradient, the maximum Mach number, and the non -equilibrium strength increase initially, reduce afterwards, and have peaks in the dynamic process. Specifically, in the early stage, the global temperature gradient of the fluid system is higher for a case with larger acceleration, and there is an exponential relationship between them. Moreover, the maximum Mach number is located at the heavy fluid that drops fast in the system's midsection, rises more sharply, and reaches the peak earlier for a larger acceleration. In addition, for a larger acceleration, the non -equilibrium strength rises (reduces) faster in the early (later) stage, and presents an exponential relationship between them in the early stage as well. From the kinetic perspective, these results further enrich our understanding of the physical mechanism of the compressible RT instability with both hydrodynamic and thermodynamic non -equilibrium effects.
引用
收藏
页数:13
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共 84 条
[1]   Scale-dependent Rayleigh-Taylor dynamics with variable acceleration by group theory approach [J].
Abarzhi, Snezhana I. ;
Williams, Kurt C. .
PHYSICS OF PLASMAS, 2020, 27 (07)
[2]   Review of theoretical modelling approaches of Rayleigh-Taylor instabilities and turbulent mixing [J].
Abarzhi, Snezhana I. .
PHILOSOPHICAL TRANSACTIONS OF THE ROYAL SOCIETY A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES, 2010, 368 (1916) :1809-1828
[3]   Lattice-Boltzmann Method for Complex Flows [J].
Aidun, Cyrus K. ;
Clausen, Jonathan R. .
ANNUAL REVIEW OF FLUID MECHANICS, 2010, 42 :439-472
[4]   Rayleigh-Taylor Instability: A Status Review of Experimental Designs and Measurement Diagnostics [J].
Banerjee, Arindam .
JOURNAL OF FLUIDS ENGINEERING-TRANSACTIONS OF THE ASME, 2020, 142 (12)
[5]   3D Simulations to investigate initial condition effects on the growth of Rayleigh-Taylor mixing [J].
Banerjee, Arindam ;
Andrews, Malcolm J. .
INTERNATIONAL JOURNAL OF HEAT AND MASS TRANSFER, 2009, 52 (17-18) :3906-3917
[6]   Atomistic simulation of the NAMERayleigh-TaylorNAME instability [J].
Barber, J. L. ;
Kadau, K. ;
Germann, T. C. ;
Lomdahl, P. S. ;
Holian, B. L. ;
Alder, B. J. .
SCIDAC 2006: SCIENTIFIC DISCOVERY THROUGH ADVANCED COMPUTING, 2006, 46 :58-62
[7]   Incompressible Rayleigh-Taylor Turbulence [J].
Boffetta, Guido ;
Mazzino, Andrea .
ANNUAL REVIEW OF FLUID MECHANICS, VOL 49, 2017, 49 :119-143
[8]   Reynolds number effects on Rayleigh-Taylor instability with possible implications for type-Ia supernovae [J].
Cabot, William H. ;
Cook, Andrew W. .
NATURE PHYSICS, 2006, 2 (08) :562-568
[9]   Multiple-relaxation-time lattice Boltzmann method for the Navier-Stokes and nonlinear convection-diffusion equations: Modeling, analysis, and elements [J].
Chai, Zhenhua ;
Shi, Baochang .
PHYSICAL REVIEW E, 2020, 102 (02)
[10]   A LATTICE BOLTZMANN MODEL FOR TWO-PHASE FLOW IN POROUS MEDIA [J].
Chai, Zhenhua ;
Liang, Hong ;
Du, Rui ;
Shi, Baochang .
SIAM JOURNAL ON SCIENTIFIC COMPUTING, 2019, 41 (04) :B746-B772