Hilbert spaces of analytic functions, inverse scattering and operator models.II

This is the second and final part of a paper which appeared in a preceding issue of this journal. Herein the methods developed in the earlier sections of this paper are used first, in conjunction with some ideas of Krein, to develop models for simple, closed symmetric [resp. isometric]operators with finite and equal deficiency indices. A number of other related issues and applications are then discussed briefly. These include entropy inequalities, interpolation, parametrization of J inner matrices, the Schur algorithm and canonical equations. Finally, a list of misprints for Part I is incorporated at the end.