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Factorization of Matrix and Operator Functions

This book delineates the various types of factorization problems for matrix and operator functions. The problems originate from, or are;

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Operator Theory, Operator Algebras and Applications

integral operators with shifts; pseudodifferential operators, factorization of almost periodic matrix functions; inequalities; Cauchy type;

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Matrix and Operator Valued Functions

interrelated problems and methods. The main topics are the multiplicative structure of contractive matrix and operator functions, operators in spaces;

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An Operator Perspective on Signals and Systems

In this monograph, we combine operator techniques with state space methods to solve factorization, spectral estimation, and interpolation;

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Contributions to Operator Theory and Its Applications

This volume is dedicated to Tsuyoshi Ando, a foremost expert in operator theory, matrix theory, complex analysis, and their applications;

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Schur Functions, Operator Colligations, and Reproducing Kernel Pontryagin Spaces

invariant subspaces and factorization, operator models, Krein-Langer factorizations, and other topics. This text is intended for students and;

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Operator Theory and Complex Analysis

matrix and operator valued functions. Other topics include: operator inequalities and operator means; matrix completion problems; operators;

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Spectral Theory of Canonical Differential Systems. Method of Operator Identities

Theorems of factorising matrix functions and the operator identity method play an essential role in this book in constructing the spectral;

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Indefinite Inner Product Spaces Schur Analysis and Differential Equations

fundamental contributions to operator theory. In particular, he has studied the domains of operator pencils and nonlinear eigenvalue problems, the;

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Advances in Matrix Inequalities

This self-contained monograph unifies theorems, applications and problem solving techniques of matrix inequalities. In addition to the;

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Advances in Matrix Inequalities

This self-contained monograph unifies theorems, applications and problem solving techniques of matrix inequalities. In addition to the;

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Matrix Functions of Bounded Type

-Shapiro-Shields factorizations of matrix functions of bounded type. They propose a new notion of tensored-scalar singularity, and then answer;

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Dilations, Linear Matrix Inequalities, the Matrix Cube Problem and Beta Distributions

An operator $C$ on a Hilbert space $mathcal H$ dilates to an operator $T$ on a Hilbert space $mathcal K$ if there is an isometry $V:mathcal;

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Magnetic Functions Beyond the Spin-Hamiltonian

matrix elements of the angular momentum operator. The energy levels for a variety of spins are generated and the modeling of the magnetization;

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Contributions to Operator Theory in Spaces with an Indefinite Metric

applications to ordinary and partial differential equations. With its interpolation and factorization problems, it should be of use to mathematical;

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New Aspects in Interpolation and Completion Theories

This volume consists of eight papers on new advances in interpolation theory for matrix functions and completion theory for matrices and;

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Operator Functions And Operator Equations

Operator Functions And Operator Equations is een boek van Michael Gil;

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The Half-Multiplier Operator, Nested Arrays, Matrix Programming, and the Unifield Equation

The Half-Multiplier Operator, Nested Arrays, Matrix Programming, and the Unifield Equation is een boek van Clinton L Holt;

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Factorization Algebras in Quantum Field Theory

Factorization algebras are local-to-global objects that play a role in classical and quantum field theory that is similar to the role;

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Operator-Based Nonlinear Control Systems Design And Applicat

Enables readers to master and apply the operator-theoretic approach Control of nonlinear systems is a multidisciplinary field involving;

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Abstract Band Method Via Factorization, Positive and Band Extensions of Multivariable Almost Periodic Matrix Functions and Spectral Estimation

in the context of Wiener algebra of infinite operator matrices. It includes the identification of the maximum entropy extension and a description;

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Localization and Perturbation of Zeros of Entire Functions

resolvents of compact operators. After presenting results about finite matrices and the spectral theory of compact operators in a Hilbert space;

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Localization and Perturbation of Zeros of Entire Functions

resolvents of compact operators. After presenting results about finite matrices and the spectral theory of compact operators in a Hilbert space;

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Advances in Structured Operator Theory and Related Areas

research area of interest, which includes Toeplitz, Toeplitz plus Hankel, and Wiener-Hopf operators, Bezout equations, inertia type results, matrix;

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Perturbation Methods in Matrix Analysis and Control

in matrix analysis and control theory. An important technique of the method considered is the construction of an operator equation, which;

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Matrix Theory

factorization, derives Sylvester's rank formula, introduces full-rank factorization, and describes generalized inverses. After discussions on norms, QR;

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Matrix Theory

factorization, derives Sylvester's rank formula, introduces full-rank factorization, and describes generalized inverses. After discussions on norms, QR;

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