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Kato's Type Inequalities for Bounded Linear Operators in Hilbert Spaces

The aim of this book is to present results related to Kato's famous inequality for bounded linear operators on complex Hilbert spaces;

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Spectral Theory of Bounded Linear Operators

the Banach algebra of bounded linear operators acting on Banach spaces to functional calculus for Hilbert and Banach-space operators;

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Spectral Theory of Bounded Linear Operators

the Banach algebra of bounded linear operators acting on Banach spaces to functional calculus for Hilbert and Banach-space operators;

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Non-Archimedean Linear Operators & Applications

-Archimedean Banach and Hilbert spaces. This includes, non-archimedean valued fields, bounded and unbounded linear operators, bilinear forms, functions;

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Non-Archimedean Linear Operators & Applications

-Archimedean Banach and Hilbert spaces. This includes, non-Archimedean valued fields, bounded and unbounded linear operators, bilinear forms, functions;

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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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Perturbation Theory for Linear Operators

From the reviews: [...] An excellent textbook in the theory of linear operators in Banach and Hilbert spaces. It is a thoroughly;

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A First Course in Functional Analysis

A First Course in Functional Analysis lucidly covers Banach spaces, continuous linear functionals, the basic theorems of bounded linear;

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Functional Analysis

. Starting from a dedicated chapter on the axiom of choice, subsequent chapters cover Hilbert spaces, linear operators, functionals and duality;

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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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Inequalities Journey Into Linear Analys

This book contains a wealth of inequalities used in linear analysis, and explains in detail how they are used. The book begins with;

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Functional Analysis in Applied Mathematics and Engineering

testfunctions infinite dimensional spaces bounded linear operators Fourier series open mapping and closed graph theorems compact and;

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Functional Analysis in Applied Mathematics and Engineering

testfunctions infinite dimensional spaces bounded linear operators Fourier series open mapping and closed graph theorems compact and;

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Advances in Inequalities of the Schwarz, Gruss & Bessel Type in Inner Product Spaces

The theory of Hilbert spaces plays a central role in contemporary mathematics with numerous applications for Linear Operators, Partial;

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Inequalities

This book contains a wealth of inequalities used in linear analysis, and explains in detail how they are used. The book begins with;

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Functional Analysis

theorem for compact, self-adjoint operators on separable Hilbert spaces. It exhibits a construction of the space of pth power Lebesgue integrable;

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Functional Analysis

. It is followed by chapters on Normed and Banach Spaces, Bounded Linear Operators and Bounded Linear Functional. This text also deals with the;

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Introduction to Spectral Theory in Hilbert Space

This text introduces students to Hilbert space and bounded self-adjoint operators, as well as the spectrum of an operator and its;

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Advances in Inequalities of the Schwarz, Triangle & Heisenberg Type in Inner Product Space

The purpose of this book is to give a comprehensive introduction to several inequalities in Inner Product Spaces that have important;

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Conservative Realizations of Herglotz-Nevanlinna Functions

involving developed extension theory in triplets of rigged Hilbert spaces and unbounded operators as state-space operators of linear systems. The;

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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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A Primer on Hilbert Space Operators

The book concisely presents the fundamental aspects of the theory of operators on Hilbert spaces. The topics covered include functional;

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Operator Theory on One-Sided Quaternion Linear Spaces

with the right multiplication on the space and in certain settings, for instance on quaternionic Hilbert spaces, the left multiplication is not;

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Functional Analysis

theorem for compact, self-adjoint operators on separable Hilbert spaces. It exhibits a construction of the space of pth power Lebesgue integrable;

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Functional Analysis

theorem for compact, self-adjoint operators on separable Hilbert spaces. It exhibits a construction of the space of pth power Lebesgue integrable;

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Eigenvalues, Embeddings And Generalised Trigonometric Functi

embeddings. In the theory of s-numbers the idea is to attach to every bounded linear map between Banach spaces a monotone decreasing sequence of non;

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