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Extremal Problems and Inequalities of Markov-Bernstein Type for Algebraic Polynomials

of Markov-Bernstein Type for Algebraic Polynomials, but also ones for trigonometric polynomials and related functions, are treated in an integrated;

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Frontiers in Interpolation and Approximation

important results in classical analysis, wavelets, and interpolation theory. Some topics covered are Markov inequalities for multivariate;

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Extremal Properties of Polynomials & Splines

Extremal Properties of Polynomials & Splines;

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Inequalities and Extremal Problems in Probability and Statistics

Inequalities and Extremal Problems in Probability and Statistics: Selected Topics presents various kinds of useful inequalities that are;

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Chebyshev Splines and Kolmogorov Inequalities

of continuity. Its way of introducing new special functions and methods for solving extremal problems should make it useful for applied maths;

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Algebraic Inequalities

This unique collection of new and classical problems provides full coverage of algebraic inequalities. Many of the exercises are presented;

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Differential and Integral Inequalities

Theories, methods and problems in approximation theory and analytic inequalities with a focus on differential and integral inequalities are;

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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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General Orthogonal Polynomials

the exact upper and lower bounds are given for the orthonormal polynomials and for the location of their zeros; regular n-th root asymptotic;

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General Orthogonal Polynomials

the exact upper and lower bounds are given for the orthonormal polynomials and for the location of their zeros; regular n-th root asymptotic;

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Dirichlet Forms and Symmetric Markov Processes

is unified with the probabilistic potential theory based on symmetric Markov processes and developed further in conjunction with the stochastic;

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Finite Geometries

explain how the subject of finite geometries is a central part of discrete mathematics. The text is suitable for undergraduate and graduate;

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Finite Geometries

. Features: Includes exercise sets for possible use in a graduate course Discusses applications to graph theory and extremal combinatorics Covers;

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Chromatic Polynomials And Chromaticity Of Graphs

polynomials to more complex topics: the chromatic equivalence classes of graphs and the zeros and inequalities of chromatic polynomials. The early;

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Genericity In Polynomial Optimization

explains recent developments from singularity theory and semi-algebraic geometry for studying polynomial optimization problems. Classes of generic;

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109 Inequalities from the AwesomeMath Summer Program

This book explores the theory and techniques involved in proving algebraic inequalities. To expand the reader's mathematical toolkit, the;

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Differential Equations & Applications, Volume 5

-Scholes Partial Differential Equation; Optimality and Duality for Multiobjective Fractional Programming with Generalised Invexity; Markovian;

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Algebra Survival Guide

Practical Algebra If you studied algebra years ago and now need a refresher course in order to use algebraic principles on the job, or if;

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Orthogonal Polynomials in the Spectral Analysis of Markov Processes

In pioneering work in the 1950s, S. Karlin and J. McGregor showed that probabilistic aspects of certain Markov processes can be studied by;

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Approximation By Complex Bernstein And Convolution Type Operators

of each chapter. For further research, the monograph suggests and advocates similar studies for other complex Bernstein-type operators, and for;

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Intro Polynomial Semi Algebraic Optmiztn

from real algebraic geometry to provide a systematic numerical scheme for computing the optimal value and global minimizers. Indeed, among;

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Approximation with Positive Linear Operators and Linear Combinations

. Strong converse inequalities of Type A in terminology of Ditzian-Ivanov for linear combinations of Bernstein and Bernstein-Kantorovich operators;

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An Introduction to Polynomial and Semi-Algebraic Optimization

from real algebraic geometry to provide a systematic numerical scheme for computing the optimal value and global minimizers. Indeed, among;

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Power Orthogonal Polynomials

in Chapter 6. Chapter 7 is a detailed treatment of zeros in power orthogonal polynomials. Chapter 8 is devoted to bounds and inequalities of power;

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New, Newer, and Newest Inequalities

This book is a sequel to the 116 Algebraic Inequalities from the AwesomeMath Year-round Program and 118 Inequalities for Mathematics;

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Algebraic Elements of Graphs

, combinatorial and algebraic classifications are distinguished by invariants of polynomial type and algorithms are designed to determine all such;

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Seminaire de Probabilites XLII

Extremal Functions for One-dimensional Inequalities of Logarithmic Sobolev Type Laurent Miclo...1 03 Non-monotone Convergence in the Quadratic;

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