  Given a complex structure, we investigate diverging sequences of projective
structures on the fixed complex structure in terms of Thurston's
parametrization. In particular, we will give a geometric proof to the theorem
by Kapovich stating that as the projective structures on a fixed complex
structure diverge so do their monodromies. In course of arguments, we extend
the concept of realization of laminations for PSL$(2,{\mathbf
C})$-representations of surface groups.
