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Invariant Subspaces of Linear Transformations in Hilbert Space, a Survey of 1961 Russian Results

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The Backward Shift on the Hardy Space

subspaces of a general linear operator. This book is a thorough treatment of the characterization of the backward shift invariant subspaces of the;

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Linear Operators and Linear Systems

Linear systems can be regarded as a causal shift-invariant operator on a Hilbert space of signals, and by doing so this book presents an;

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Linear Operators and Linear Systems

Linear systems can be regarded as a causal shift-invariant operator on a Hilbert space of signals, and by doing so this book presents an;

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Linear Transformations in Hilbert Space and Their Applications to Analysis

Linear Transformations in Hilbert Space and Their Applications to Analysis is een boek van M.H. Stone;

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An Introduction to Linear Transformations in Hilbert Space. (AM-4), Volume 4

The description for this book, An Introduction to Linear Transformations in Hilbert Space. (AM-4), will be forthcoming.;

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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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Exact Solutions and Invariant Subspaces of Nonlinear Partial Differential Equations in Mechanics and Physics

systematic construction of exact solutions via linear invariant subspaces for nonlinear differential operators. Acting as a guide to nonlinear;

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Modern Approaches to the Invariant-Subspace Problem

linear operator on a Hilbert space has a nontrivial closed invariant subspace. This book presents some of the major results in the area;

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Primer On The Dirichlet Space

, shift-invariant subspaces, and cyclicity. Special features include a self-contained treatment of capacity, including the strong-type inequality;

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Applied Nonstandard Analysis

, nonmeasurable sets, and the existence of Haar measure. The focus on compact operators on a Hilbert space includes the Bernstein-Robinson theorem on;

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Introduction to Linear Algebra

advances to chapters on the plane, linear dependence, span, dimension, bases, and subspaces. Subsequent chapters explore linear transformations;

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Harmonic Analysis of Operators on Hilbert Space

classes, a wealth of material on structure, classification and invariant subspaces is included in Chapters IX and X. Several chapters conclude;

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Dynamics of Linear Operators

The dynamics of linear operators is a young and rapidly evolving branch of functional analysis. In this book, which focuses on;

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Linear Algebra and Matrix Analysis for Statistics

Linear Algebra and Matrix Analysis for Statistics offers a gradual exposition to linear algebra without sacrificing the rigor of the;

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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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Weakly Stationary Random Fields, Invariant Subspaces and Applications

The first book to examine weakly stationary random fields and their connections with invariant subspaces (an area associated with;

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Weakly Stationary Random Fields, Invariant Subspaces and Applications

The first book to examine weakly stationary random fields and their connections with invariant subspaces (an area associated with;

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Geometric Invariant Theory, Holomorphic Vector Bundles and the Harder-Narasimhan Filtration

This book introduces key topics on Geometric Invariant Theory, a technique to obtaining quotients in algebraic geometry with a good set;

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Theory of Algebraic Invariants

In the summer semester of 1897 David Hilbert (1862-1943) gave an introductory course in Invariant Theory at the University of Gottingen;

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Well-Posed Linear Systems

Many infinite-dimensional linear systems can be modelled in a Hilbert space setting. Others, such as those dealing with heat transfer or;

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The Dirichlet Space and Related Function Spaces

Hilbert space with a reproducing kernel, and is the model for the dyadic Dirichlet space, a sequence space defined on the dyadic tree. These;

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Geometric Invariant Theory for Polarized Curves

the GIT quotients change are given by d=a(2g-2) where a=2, 3.5, 4. We show that, for a>4, L. Caporaso's results hold true for both Hilbert and;

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Linear Analysis

include the geometry of finite-dimensional spaces, invariant subspaces, fixed-point theorems, and the Bishop-Phelps theorem. An outstanding;

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Topics In Quaternion Linear Algebra

provide a systematic, accessible, and self-contained exposition of quaternion linear algebra. It features previously unpublished research results;

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Topology of Infinite Dimensional Manifolds

. In this book, the following spaces are considered model spaces: Hilbert space (or non-separable Hilbert spaces), the Hilbert cube, dense subspaces;

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