Cavitation in a soft porous material

ORAL

Abstract

We study the collapse and expansion of a cavitation bubble in a deformable porous medium. We develop a continuum-scale model that couples compressible fluid flow in the pore network with the elastic response of a solid skeleton. Under the assumption of spherical symmetry, our model can be reduced to an ordinary differential equation that extends the Rayleigh-Plesset equation to bubbles in soft porous media. The extended Rayleigh-Plesset equation reveals that finite-size effects lead to the breakdown of the universal scaling relation between bubble radius and time that holds in the infinite-size limit. Our data indicate that the deformability of the porous medium slows down the collapse and expansion processes, a result with important consequences for wide-ranging phenomena, from drug delivery to spore dispersion.

*National Science Foundation (Award 1805817)US Department of Energy (Grant DE-SC0018357)Department of Defense under the DEPSCoR program (Award FA9550-20-1-0165)

Publication: Cavitation in a soft porous material, submitted for publication.

Presenters

  • Hector Gomez

    • Purdue University

Authors

  • Hector Gomez

    • Purdue University
  • Yu Leng

    • Purdue University
  • Ruben Juanes

    • Massachusetts Institute of Technology MIT
  • Pavlos P Vlachos

    • Purdue University
    • Purdue