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Spectral Mapping Theorems

book describes the spectral mapping theorem in various settings. In this second edition, the Bluffer's Guide has been revised and expanded;

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Spectral Theory Of Large Dimensional Random Matrices And Its Applications To Wireless Communications And Finance Statistics

The book contains three parts: Spectral theory of large dimensional random matrices; Applications to wireless communications; and;

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Spectral Theory of Dynamical Systems

This book treats some basic topics in the spectral theory of dynamical systems. The treatment is at a general level, but two more advanced;

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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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Spectral Theory of Bounded Linear Operators

This textbook introduces spectral theory for bounded linear operators by focusing on (i) the spectral theory and functional calculus for;

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Spectral Theory of Bounded Linear Operators

This textbook introduces spectral theory for bounded linear operators by focusing on (i) the spectral theory and functional calculus for;

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Spectral Theory of Dynamical Systems

This book discusses basic topics in the spectral theory of dynamical systems. It also includes two advanced theorems, one by H. Helson and;

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Spectral Theory of Dynamical Systems

This book discusses basic topics in the spectral theory of dynamical systems. It also includes two advanced theorems, one by H. Helson and;

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Spectral Mixture for Remote Sensing

, selective logging detection, and land-use/land-cover mapping. Chapter 7 gives some concluding thoughts on spectral mixing, and considers future uses;

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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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Elementary Operator Theory

functional analysis course, with the basics of the spectral theory of linear operators taking the center stage. The book consists of six;

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A Guide to Spectral Theory

This textbook provides a graduate-level introduction to the spectral theory of linear operators on Banach and Hilbert spaces, guiding;

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Functional Analysis

theorem and its consequences, spectral notions, square roots, a spectral decomposition theorem, and many other related subjects. Chapters conclude;

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Finite Blaschke Products and Their Connections

. In addition, model spaces, rational functions with real boundary values, spectral mapping properties of the numerical range, and the Darlington;

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Spectral Analysis of Large Dimensional Random Matrices

The aim of the book is to introduce basic concepts, main results, and widely applied mathematical tools in the spectral analysis of large;

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Introduction to the Spectral Theory of Polynomial Operator Pencils

This monograph contains an exposition of the foundations of the spectral theory of polynomial operator pencils acting in a Hilbert space;

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Topological Algebras and their Applications

others. Contents Some results on spectral properties of unital algebras and on the algebra of linear operators on a unital algebra;

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Continuum Theory

, Whitney maps and Whitney properties, topological entropy for arc-like continua, a variety of mapping properties, and more.;

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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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Hyperspectral Image Processing

classification, distance comparison-based endmember extraction, SVM-based spectral unmixing, spatial attraction model-based sub-pixel mapping and MAP;

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Nonlinear Potential Theory and Weighted Sobolev Spaces

quasi continuity of Sobolev functions, Poincare inequalities, and spectral synthesis theorems.;

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Introduction to Well Logs & Subsurface Maps

Subsurface mapping is a way to visualize and spatially characterize subsurface properties, and well logs are often the dataset used to;

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Szego Kernel Asymptotics for High Power of CR Line Bundles and Kodaira Embedding Theorems on CR Manifolds

spectral measure of $Box ^{(q)}_{b,k}$. In this work, the author proves that $Pi ^{(q)}_{k,leq k^{-N_0}}F^*_k$, $F_kPi ^{(q)}_{k,leq k^{-N_0}}F^*_k;

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Electromagnetic Frontier Theory Exploration

, the polarization of waves, the conservation law, the electromagnetic symmetry, the conformal mapping method, the electromagnetic loss. The;

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Fredholm and Local Spectral Theory II

This monograph concerns the relationship between the local spectral theory and Fredholm theory of bounded linear operators acting on Banach;

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Introduction to Homological Algebra, 85

, and often, this involves yet another language: spectral sequences. Homological algebra is an accessible subject to those who wish to learn it;

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