J Chen, A Xu, D Chen, Y Zhang, Z Chen - Physical Review E, 2022 - APS
Abstract The two-dimensional Rayleigh-Taylor instability (RTI) in compressible flow with intermolecular interactions is probed via the discrete Boltzmann method. The effects of …
, 1961)] instability to late times and high aspect ratios. In contrast to established potential flow models that predict a terminal velocity and a constant Froude number at low Atwood …
R Zanella, G Tegze, R Le Tellier, H Henry - Physics of fluids, 2020 - pubs.aip.org
We report on two-and three-dimensional numerical simulations of Rayleigh–Taylor instabilities in immiscible fluids. A diffuse-interface model that combines the Cahn–Hilliard …
H Liang, X Hu, X Huang, J Xu - Physics of Fluids, 2019 - pubs.aip.org
In this paper, we conduct the high-resolution direct numerical simulations of multimode immiscible Rayleigh-Taylor instability (RTI) with a low Atwood number (A t= 0.1) using an …
N Peng, Y Yang, J Wu, Z Xiao - Journal of Fluid Mechanics, 2021 - cambridge.org
We elucidate the effect of the secondary baroclinic vorticity (SBV) on the Richtmyer– Meshkov instability (RMI) accelerated by a weak incident shock and develop a vortex-based …
H Liang, Z Xia, H Huang - Physics of Fluids, 2021 - pubs.aip.org
In this paper, the late-time description of immiscible Rayleigh–Taylor instability (RTI) in a long duct is numerically investigated over a comprehensive range of the Reynolds numbers …
J Ding, P Sun, S Huang, X Luo - Physics of Fluids, 2021 - pubs.aip.org
The microscopic Rayleigh–Taylor instability (RTI) is studied via molecular dynamics (MD) simulation for single-and dual-mode interfaces under a strong acceleration. The growth …
In this paper, the three-dimensional (3D) Rayleigh-Taylor instability (RTI) with low Atwood number (A t= 0.15) in a long square duct (12 W× W× W) is studied by using a multiple …
ZX Hu, YS Zhang, B Tian, Z He, L Li - Physics of Fluids, 2019 - pubs.aip.org
In this paper, two-dimensional (2D) single-mode Rayleigh-Taylor instability with a low Atwood number (A= 0.15) at different Reynolds (Re) numbers (100≤ Re≤ 10 000) is …