Dilation theory and systems of simultaneous equations in the predual of an operator algebra. II

Author:

Bercovici Hari,Chevreau Bernard,Foias Ciprian,Pearcy Carl

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference9 articles.

1. Apostol, C., Bercovici, H., Foias, C., Pearcy, C.: Dilation theory, invariant subspaces, and dual algebras, Preprint.

2. Bercovici, H., Foias, C., Langsam, J., Pearcy, C.: (BCP)-operators are reflexive. Michigan Math. J.29, 371?379 (1982)

3. Bercovici, H., Foias, C., Pearcy, C.: Dilation theory and systems of simultaneous equations in the predual of an operator algebra. I., Michigan Math. J.30, 335?354 (1983)

4. Bercovici, H., Foias, C., Pearcy, C.: Factoring trace-class operator-valued functions with applications to the classA ?0, to appear in J. Operator Theory

5. Brown, S., Chevreau, B., Pearcy, C.: Contractions with rich spectrum have invariant subspaces. J. Operator Theory1, 123?136 (1979)

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