The nonlinear development of thermal bistability in fluids is investig
ated. One-dimensional models of interacting fronts, treated with the h
elp of singular perturbation theory yield for exponentially (in their
size) long time on the way to phase separation. Spatial and temporal p
erturbation of the cooling may give rise to complex steady patterns. I
n two dimensions we perform numerical simulations and find for the pur
ely thermal case and for the hydrodynamic case with open boundaries a
qualitatively similar behavior - overall growth of the majority domain
as a power of the time. Again, stationary complex pattern may be achi
eved by locking onto spatio-temporal perturbations The hydrodynamic ca
se differs from the purely thermal case in the value of the dynamical
exponent (the power with which the correlation length grows in time).
The probability of occurrence of critical conditions in an observed as
trophysical system is assessed using statistical considerations.