In the second half of the twentieth century the global theory of minimal
surface in flat space had an unexpected and rapid blossoming. Some of
the classical problems were solved and new classes of minimal surfaces
found.
Minimal surfaces are now studied from several different viewpoints using
methods and techniques from analysis (real and complex), topology and
geometry. In this lecture course, Meeks, Ros and Rosenberg, three of the
main architects of the modern edifice, present some of the more recent
methods and developments of the theory. The topics include moduli,
asymptotic geometry and surfaces of constant mean curvature in the
hyperbolic space.