So-called "vector models," in which surfactant molecules retain only transl
ational and orientational degrees of freedom, have been used to study the e
quilibrium properties of amphiphilic fluids for nearly a decade now. We dem
onstrate that hydrodynamic lattice-gas automata provide an effective means
of coupling the Hamiltonian of such vector models to hydrodynamic flow with
conserved momentum, thereby providing a self-consistent treatment of the h
ydrodynamics of amphiphilic fluids. In this "talk", we describe these hydro
dynamic lattice- gas models in two and three dimensions, and present their
application to problems of amphiphilic-fluid hydrodynamics, including the d
ynamics of phase separation and the shear-induced sponge-to-lamellar phase
transition.