Professor Mark Robbins
Department of Physics and Astronomy
Johns Hopkins University
"Simulations of Contact Line Motion on Disordered Surfaces"
ABSTRACT
The equations of motion for contact lines on disordered surfaces
were solved numerically. The amount of contact-angle hysteresis,
morphology of the contact line, and contact-line velocity were
studied as a function of the strength and distribution of the
disorder. Near the onset of motion, the contact-line is a
self-affine fractal characterized by a roughness exponent of 0.4.
Critical exponents describing the onset of motion, were determined
using finite-size scaling. The exponents are universal and will
be compared to renormalization group calculations and experiment.
BRIEF ACADEMIC/EMPLOYMENT HISTORY:
PhD Berkeley, 1983, Postdoc Exxon 1983-1985,
1986 - present Assistant, Associate and now Full Professor in Department of Physics and Astronomy, Johns Hopkins University