Boundary structure of bounded symmetric domains

For bounded symmetric domains D in a complex Banach space we study the problem when a sequence of biholomorphic automorphisms of D converges to a boundary map and of what type these limits are. Here we always take the realization of D as the open unit ball in a JB*-triple (= positive hermitian Banach Jordan triple system) and exploit the Jordan theoretic characterization of their biholomorphic automorphisms.

(This paper has appeared in manuscr. math. 101 (2000), 351 - 360)

W. Kaup <kaup@uni-tuebingen.de>