. O A ] 7 S ep 1 99 9 MULTIPLIERS OF OPERATOR SPACES , AND THE INJECTIVE ENVELOPE

Abstract

We study the injective envelope I(X) of an operator space X, showing amongst other things that it is a self-dual C * −module. We describe the diagonal corners of the injective envelope of the canonical operator system associated with X. We prove that if X is an operator A−B-bimodule, then A and B can be represented completely contractively as subalgebras of… (More)

Cite this paper

@inproceedings{BlecherOA, title={. O A ] 7 S ep 1 99 9 MULTIPLIERS OF OPERATOR SPACES , AND THE INJECTIVE ENVELOPE}, author={David P. Blecher and Vern I. Paulsen} }