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Titlebook: Nonselfadjoint Operator Algebras, Operator Theory, and Related Topics; The Carl M. Pearcy A Hari Bercovici,Ciprian I. Foias Book 1998 Sprin

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Some Multplicities for Contractions with Hilbert-Schmidt Defect,r of multiplicity measures coincide. These include some involving dual operator algebra class, the size of a zero operator dilated, and the multiplicity of the unitary piece of the minimal coisometric extension. The main ingredient in these results, and another equivalent multiplicity measure, is th
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,,Multipliers and Nested Sigma-Algebras,p. We shall explore the relationship between a sigma algebra B ⊂.F and the set of multiplication operators which map ..., B, . into ...,.., .. (All vector spaces encountered are with respect to the scalar field ℂ.) These operators are closely related to averaging operators on order ideals in Banach
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The Canonical Complex Structure of Flag Manifolds in a ,*-algebra,nifold—from a differential geometric point of view. It is proved that a flag manifold has a natural intrinsic complex structure. Some properties of this structure are examined and a generalization of the well-known Gram-Schmidt construction is considered.
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An Algebraic Characterization of Boundary Representations,etermine Hilbert modules that are simultaneously orthogonally projective and orthogonally injective. As a corollary, we conclude that if an operator algebra is an admissable subalgebra of its .. —envelope, in the sense of Arveson, then it has a completely isometric representation such that the assoc
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Joint Spectrum and Nonisometric Functional Calculus,tuation, there exists a contraction . that commutes with ., and such that the joint (Taylor) spectrum of the pair (., .) contains the two-dimensional torus, but the functional calculus generated by the pair has a nontrivial kernel. This improves a result in [12].
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On Isometric Intertwining Liftings,d on describing the properties of distinguished liftings; as interesting cases, let us note the central lifting([14], [8]), or the liftings which correspond in engineering applications to rational realizations([18]).
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,A Good Side to Non—Reflexive Transformations,alg lat a when a is locally algebraic..Applications include a unified approach to earlier reflexivity results and an explanation of the phenomenon that among locally nilpotent transformations, it is the . ones which always admit reasonable Jordan canonical forms.
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