42 / 2023-04-07 10:09:17
Linear Stability Analysis of the Radiation Effects on the Stratified Compressible Rayleigh-Taylor Instability
Radiation,Rayleigh-Taylor Instability,Compressible Flows
Abstract Accepted
存波 张 / 北京应用物理与计算数学研究所
The influence of radiation on the Rayleigh-Taylor instability (RTI) developed from a stratified isothermal background state is studied by normal mode stability analysis. Radiation has a significant effect on the compressibility of the fluid, which alters the growth rate of the RTI. More specifically, increasing the radiative diffusion has a positive effect on the compressibility, which can increase the growth rate from the initial adiabatic limit to the isothermal limit. Meanwhile, increasing the radiative pressure has a negative effect on compressibility, causing the growth rate to approach the incompressible limit. The Peclet number, which characterizes the relative importance of convection and heat diffusion, and the Mihalas number, which characterizes the relative importance of internal and radiative energy, are found to be the key parameters determining the extent to which the growth rate can be affected. The radiation effects are studied at different Atwood numbers (At), stratification parameters (Sr) and diffuse thicknesses, showing that cases with low Atwood numbers, higher stratification parameters or larger diffuse thicknesses have more significant effects on the RTI growth rate. 

 
Important Date
  • Conference Date

    Jun 05

    2023

    to

    Jun 09

    2023

  • Apr 30 2023

    Early Bird Registration

  • May 01 2023

    Abstract Submission Deadline

  • May 01 2023

    Abstract Notification of Acceptance

  • May 01 2023

    Draft paper submission deadline

  • May 31 2023

    Registration deadline

Sponsored By
Science and Technology on Plasma Physics Laboratory
Department of Astronomy, Beijing Normal University
Organized By
Matter and Radiation at Extremes
Institute of Fluid Physics, China Academy of Engineering Physics, China
Institute of Applied Physics and Computational Mathematics, Beijing, China
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