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Syzygies and Hilbert Functions

, combinatorics, commutative algebra, and computational algebra. Spurred by recent research in this area, Syzygies and Hilbert Functions explores fresh;

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Syzygies and Hilbert Functions

, combinatorics, commutative algebra, and computational algebra. Spurred by recent research in this area, Syzygies and Hilbert Functions explores fresh;

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The Hilbert Transform Of Schwartz Distributions And Applications

This book provides a modern and up-to-date treatment of the Hilbert transform of distributions and the space of periodic distributions;

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Functional Analysis

This book presents basic elements of the theory of Hilbert spaces and operators on Hilbert spaces, culminating in a proof of the spectral;

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Functional Analysis

This book presents basic elements of the theory of Hilbert spaces and operators on Hilbert spaces, culminating in a proof of the spectral;

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Complex Analysis

analytic characterization of simply connected domains. The second part is concerned with functional analytic methods: Frechet and Hilbert spaces;

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Sub-Hardy Hilbert Spaces In The Unit Disk

Originally developed in 1966, Hilbert spaces have undergone intense investigation in the past few years. This book concerns a family;

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Some Notes on the Theory of Hilbert Spaces of Analytic Functions of the Unit Disc

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Syzygies

The aim of this book, which was originally published in 1985, is to cover from first principles the theory of Syzygies, building up from a;

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An Introduction to Hilbert Space

This textbook is an introduction to the theory of Hilbert space and its applications. The notion of Hilbert space is central in functional;

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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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Syzygies and Homotopy Theory

understood. Syzygies and Homotopy Theory explores the problem of nonsimply connected homotopy in the first;

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Methods of the Theory of Generalized Functions

This volume presents the general theory of generalized functions, including the Fourier, Laplace, Mellin, Hilbert, Cauchy-Bochner and;

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Methods of the Theory of Generalized Functions

This volume presents the general theory of generalized functions, including the Fourier, Laplace, Mellin, Hilbert, Cauchy-Bochner and;

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Cohomology of Vector Bundles and Syzygies

of commutative algebra, and without assuming any knowledge of representation theory the calculation of syzygies of determinantal varieties is explained;

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Wavelet Analysis on the Sphere

The goal of this monograph is to develop the theory of wavelet harmonic analysis on the sphere. By starting with orthogonal polynomials and;

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Functional Analysis

This book presents basic elements of the theory of Hilbert spaces and operators on Hilbert spaces, culminating in a proof of the spectral;

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Distributions, Fourier Transforms And Some Of Their Applications To Physics

emphasis on Hilbert spaces. The author explains how linear differential operators and Fourier transforms naturally fit into this frame, a point;

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Descriptive Theory of Sets and Functions. Functional Analysis in Semi-ordered Spaces

This book presents articles of L.V. Kantorovich on the descriptive theory of sets and function and on functional analysis in semi-ordered;

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Hilbert Spaces

properties of the Hilbert space and extended Hilbert space are given, accompanied by reliable solutions and exciting applications to scientific and;

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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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Several Complex Variables And Integral Formulas

This volume is an introductory text in several complex variables, using methods of integral representations and Hilbert space theory. It;

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J-Contractive Matrix Valued Functions and Related Topics

associated pairs of inner matrix valued functions and reproducing kernel Hilbert spaces. Special attention is paid to the subclasses of regular and;

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Cambridge Tracts in Mathematics

L2 spaces. The first chapter contains the theoretical background to the subject, largely in a general Hilbert space setting, and theorems;

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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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Painleve Transcendents

-Hilbert method and emphasizes its close connection to classical monodromy theory of linear equations as well as to modern theory of integrable;

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