Rise of a density inhomogeneity in a stratified fluid

This page shows results from a BEARCLAW computation of the rise of a lower density bubble ( $$\rho=1.005$$) through a stratified fluid in a box with impermeable walls. The Navier-Stokes equations are solved in the Boussinesq approximation. Figures below show bubble just before reaching the linearly stratified region. Two types of representations are shown:

  1. Contour plots of the density perturbation with respect to a background density that increases linearly from top ( $$\rho=1.0$$) to box midpoint ( $$\rho=1.01$$), and is then constant to box bottom. Velocity vectors are sampled every 16 grid cells.

  2. Topographic plots which show the density perturbation as a height above the zero level that corresponds to the background density.

http://www.amath.unc.edu/Faculty/mitran/animations/BoussinesqBubbleFrame26.gif

http://www.amath.unc.edu/Faculty/mitran/animations/BoussinesqBubbleFrame263D.gif

Infinite Schmidt number computations

512x512 single grid

Bubble is enclosed by an ~50x50 grid. Reynolds number is 100.

Bubble rise animation - contour (16MB)

Bubble rise animation - topographic(39MB)

SorinMitran: BoussinesqBubble (last edited 2008-04-07 13:38:22 by cpe-066-026-085-079)