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Tomita's Lectures on Observable Algebras in Hilbert Space

results are proved in detail and the basic theory of operator algebras on Hilbert space is summarized in an appendix. The theory of CT*-algebras;

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An Invitation to Unbounded Representations of Algebras on Hilbert Space

This textbook provides an introduction to representations of general -algebras by unbounded operators on Hilbert space, a topic that;

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An Invitation to Unbounded Representations of Algebras on Hilbert Space

This textbook provides an introduction to representations of general -algebras by unbounded operators on Hilbert space, a topic that;

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Calkin Algebras and Algebras of Operators on Banach SPates

linear operators on a Hilbert space hasbeen extensively developed. The connections of Banach algebras with the theory ofbounded linear operators;

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Baer *-Rings

*-rings has its roots in von Neumann's theory of 'rings of operators' (now called von Neumann algebras), that is, *-algebras of operators on a;

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Introduction To Operator Space Theory

Banach space with an embedding into the space B(H) of all bounded operators on a Hilbert space H. The first part of this book is an introduction;

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Hilbert C*-Modules

forms an infrastructure for some of the most important research topics in operator algebras. This book is based on a series of lectures given by;

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A Primer on Hilbert Space Theory

Hilbert space and, subsequently, rigged Hilbert space, with a more practical attitude. With respect to the original lectures, the mathematical;

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A Primer on Hilbert Space Theory

rigor and the practical use of the instruments. Based on one of the authors's lectures on functional analysis for graduate students in physics;

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Topological Algebras and their Applications

Descriptions of all closed maximal one-sided ideals in topological algebras On non self-adjoint operators defined by Riesz bases in Hilbert and;

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Real Operator Algebras

The theory of operator algebras is generally considered over the field of complex numbers and in the complex Hilbert spaces. So it is a;

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Operator-Valued Measures, Dilations, and the Theory of Frames

related to bounded linear maps on abelian von Neumann algebras, and some of their results include new dilation results for bounded linear maps;

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Operators and Representation Theory

representation theory begins with background material on definitions and terminology as well as on operators in Hilbert space. The introductory section;

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Mathematical Quantization

of mathematical quantization is that sets are replaced by Hilbert spaces. Building on this idea, and most importantly on the fact that scalar-valued;

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Hilbert Spaces

engineering problems. It first provides some general viewpoints on convex sets, projections, and orthogonality in Hilbert spaces and then focuses on;

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Hilbert Schemes of Points and Infinite Dimensional Lie Algebras

schemes of points on complex surfaces and its interplay with infinite dimensional Lie algebras. It starts with the basics of Hilbert schemes;

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A First Course in Functional Analysis

operators, Hilbert spaces, operators on Hilbert spaces, spectral theory and Banach algebras usually taught as a core course to post-graduate;

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Complex Potential Theory

of holomorphic isometries, Pick interpolation on uniform algebras and von Neumann inequalities for operators on a Hilbert space.;

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Cambridge Tracts in Mathematics

the authors give a definitive account of the various Clifford algebras over a real Hilbert space and of their Fock representations. A careful;

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Invitation to Linear Operators

-contained and using only matrix theory, Invitation to Linear Operators: From Matricies to Bounded Linear Operators on a Hilbert Space explains;

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Invitation to Linear Operators

-contained and using only matrix theory, Invitation to Linear Operators: From Matricies to Bounded Linear Operators on a Hilbert Space explains;

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Cambridge IISc Series

in Hilbert spaces, finite von Neumann algebras, linear forms on algebra of operators, geometry of projections and classification of von Neumann;

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Lectures on Lie Groups and Lie Algebras

is unsurpassed. In the first part Roger Carter concentrates on Lie algebras and root systems. In the second Graeme Segal discusses Lie groups. And in the;

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Crossed Products of C*-Algebras, Topological Dynamics, and Classification

This book collects the notes of the lectures given at an Advanced Course on Dynamical Systems at the Centre de Recerca Matematica (CRM;

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Quantum Mechanics

Delta function Groups and vector spaces Group of rotations Lie groups and Lie algebras Hilbert space Operators Subspaces and;

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Hopf Algebras and Quantum Groups

This volume is based on the proceedings of the Hopf-Algebras and Quantum Groups conference at the Free University of Brussels, Belgium. It;

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Modular Theory in Operator Algebras

The first edition of this book appeared in 1981 as a direct continuation of Lectures of von Neumann Algebras (by S.V. Stratila and L. Zsido;

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