Nonselfadjoint Operator Algebras, Operator Theory, and Related Topics: The Carl M. Pearcy Anniversary Volume

ISBN-13: 9783034897716 / Angielski / Miękka / 2012 / 203 str.

H. Bercovicii; Ciprian I. Foias; Ciprian I. Foias

Opis

th This volume is dedicated to Carl Pearcy on his 60 birthday. It collects recent contributions to operator theory, nonselfadjoint operator algebras, measure the- ory, and the theory of moments by several of the lead- ing specialists in those areas. Many of the contributors are collaborators or former students of Carl Pearcy, and the variety of the topics bears witness to the wide range of his work and interests. The editors were helped by many in the compi- lation of this volume. Srdjan Petrovic helped com- pile Carl's list of publications, while Arlen Brown and George Exner helped in writing the biographical and mathematical sketch. The work of many referees, who must remain anonymous, was very valuable. Israel Gohberg suggested that we publish this volume in the distinguished series Operator Theory: Advances and Applications. The whole volume was expertly typeset by Elena Fraboschi. We wish to extend to all of these people our heartfelt thanks. CARL M. PEARCY Carl M. Pearcy: A Biographical Sketch H. BERCOVICI fj C. FOIAS Carl Mark Pearcy, Jr. was born on August 23, 1935 in Beaumont, Texas. He was the eldest of two sons of Carl Mark Pearcy, Sr., and Carrie Edith (Tilbury) Pearcy.

Spis treści

A good side to non—reflexive transformations.- On skew Toeplitz operators, II.- Regularity questions for free convolution.- Operators of Putinar type.- Flat extensions of positive moment matrices: Relations in analytic or conjugate terms.- Geometric invariants for resolutions of Hilbert modules.- Some multplicities for contractions with Hilbert-Schmidt defect.- Strong limits of similarities.- LP multipliers and nested Sigma-algebras.- On isometric intertwining liftings.- The predual of a type I Von Neumann algebra.- The canonical complex structure of flag manifolds in a C* -algebra.- An algebraic characterization of boundary representations.- Joint spectrum and nonisometric functional calculus.