  We characterize infinitesimal generators of semigroups of holomorphic
self-maps of strongly convex domains using the pluricomplex Green function and
the pluricomplex Poisson kernel. Moreover, we study boundary regular fixed
points of semigroups. Among other things, we characterize boundary regular
fixed points both in terms of the boundary behavior of infinitesimal generators
and in terms of pluripotential theory.
