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Introduction To The Theory Of Weighted Polynomial Approximation

theory or orthogonal polynomials. The main thrust of this book is to introduce the subject from an approximation theory point of view. Thus, the;

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Multivariate Polynomial Approximation

Multivariate polynomials are a main tool in approximation. The book begins with an introduction to the general theory by presenting the;

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Weighted Polynomial Approximation and Numerical Methods for Integral Equations

The book presents a combination of two topics: one coming from the theory of approximation of functions and integrals by interpolation and;

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Weighted Polynomial Approximation and Numerical Methods for Integral Equations

The book presents a combination of two topics: one coming from the theory of approximation of functions and integrals by interpolation and;

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Encyclopedia of Mathematics and its Applications

polynomial and spline approximation. Chapters 4 to 7 apply the theory to specific classes of functions. The last chapter deals with n-widths and;

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Encyclopedia of Mathematics and its Applications

polynomial and spline approximation. Chapters 4 to 7 apply the theory to specific classes of functions. The last chapter deals with n-widths and;

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Weighted Inequalities Involving P-quasiconcave Operators

Some problems in mathematical analysis (e.g., in theory of function spaces, in approximation theory or in interpolation theory) lead to the;

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Nonlinear Potential Theory and Weighted Sobolev Spaces

embedding theorems, and isoperimetric inequalities. In the chapter devoted to potential theory, several weighted capacities are investigated;

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Modern Trends in Constructive Function Theory

, Nashville, TN, in honor of Ed Saff's 70th birthday. The papers in this volume contain results on polynomial approximation, rational approximation;

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Numerical Methods for Stochastic Computations

are widely used in many areas of computer science and engineering. The book introduces polynomial approximation theory and probability theory;

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Approximation Theory and Methods

functions such as polynomials and piecewise polynomials. The general theory of the subject and its application to polynomial approximation are;

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Complexity and Approximation: In Memory of Ker-I Ko

the computation of Turing machines. He contributed significantly to advancing the theory of structural complexity, especially on polynomial;

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Analysis on h Harmonics and Dunkl Transforms

This book provides an introduction to h-harmonics and Dunkl transforms. These are extensions of the ordinary spherical harmonics and;

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New Trends in Approximation Theory

The international conference entitled New Trends in Approximation Theory was held at the Fields Institute, in Toronto, from July 25 until;

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A Practical Guide to Splines

This book is based on the author's experience with calculations involving polynomial splines, presenting those parts of the theory;

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Combinatorial Optimization Problems in Planning and Decision Making

production management systems. It also offers a quick introduction into the theory of PSC-algorithms, which are a new class of efficient methods for;

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Spline Functions on Triangulations

approximation and data fitting on the sphere. Ideal as a graduate text in approximation theory, and as a source book for courses in computer-aided;

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Polynomial Operator Equations in Abstract Spaces and Applications

including all linear equations. Often the polynomial nature of many nonlinear problems goes unrecognized by researchers. This is more likely due to;

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Topics in Uniform Approximation of Continuous Functions

function defined on a closed real interval, i.e., the Weierstrass approximation theorems, it proceeds up to the abstract case of approximation;

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Low Rank Approximation

This book is a comprehensive exposition of the theory, algorithms, and applications of structured low-rank approximation. Local;

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Foundations of Applied Mathematics, Volume 2

Fourier series, wavelets, and polynomial approximation; and the theory and practice of optimization, including dynamic optimization. When used;

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Digital Nets and Sequences

Hilbert spaces and weighted integration, duality theory for digital nets, polynomial lattice rules, the newest constructions by Niederreiter and;

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Polynomial Operator Equations in Abstract Spaces and Applications

including all linear equations. Often the polynomial nature of many nonlinear problems goes unrecognized by researchers. This is more likely due to;

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Approximation Theory and Analytic Inequalities

resource. The reader will be exposed to convexity theory, polynomial inequalities, extremal problems, prediction theory, fixed point theory for;

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An Introduction to the Approximation of Functions

, including interpolation methods, and an introduction to splines, currently an area of great interest in approximation theory.Written for upper;

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Multivariate Approximation and Applications

straightforwardly generalize to the multivariate setting, so new tools are required. This advanced introduction to multivariate approximation and related;

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Noncommutative Polynomial Algebras of Solvable Type and Their Modules

: A constructive introduction to solvable polynomial algebras and Groebner basis theory for left ideals of solvable polynomial algebras and;

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