  In this article we continue the study of properties of squeezing functions
and geometry of bounded domains. The limit of squeezing functions of a sequence
of bounded domains is studied. We give comparisons of intrinsic positive forms
and metrics on bounded domains in terms of squeezing functions. To study the
boundary behavior of squeezing functions, we introduce the notions of
(intrinsic) ball pinching radius, and give boundary estimate of squeezing
functions in terms of these datum. Finally, we use these results to study
geometric and analytic properties of some interesting domains, including planar
domains, Cartan-Hartogs domains, and a strongly pseudoconvex Reinhardt domain
which is not convex. As a corollary, all Cartan-Hartogs domains are homogenous
regular, i.e., their squeezing functions admit positive lower bounds.
