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Advances in Inequalities of the Schwarz, Gruss & Bessel Type in Inner Product Spaces

fields. The Schwarz, triangle, Bessel, Gram and most recently, Gruss type inequalities have been frequently used as powerful tools in obtaining;

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Advances in Inequalities of the Schwarz, Triangle & Heisenberg Type in Inner Product Space

The purpose of this book is to give a comprehensive introduction to several inequalities in Inner Product Spaces that have important;

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Mathematical Inequalities

role of integral inequalities, such as Hermite-Hadamard inequalities, in modern analysis. In addition, the book covers Schwarz, Bessel, Boas;

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Mathematical Inequalities

role of integral inequalities, such as Hermite-Hadamard inequalities, in modern analysis. In addition, the book covers Schwarz, Bessel, Boas;

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Advanced Inequalities

This monograph presents univariate and multivariate classical analyses of advanced inequalities. This treatise is a culmination of the;

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Computational Mathematics and Variational Analysis

analysis, and engineering. Specific topics include algorithms for difference of monotone operators, variational inequalities in semi-inner;

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Probabilistic Inequalities

In this monograph, the author presents univariate and multivariate probabilistic inequalities with coverage on basic probabilistic entities;

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Recent Advances in Constructive Approximation Theory

This book presents an in-depth study on advances in constructive approximation theory with recent problems on linear positive operators;

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Recent Advances in Constructive Approximation Theory

This book presents an in-depth study on advances in constructive approximation theory with recent problems on linear positive operators;

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Integrals of Bessel Functions

introductory chapter on basic formulas, the treatment advances to indefinite integrals, examining them in terms of Lommel and Bessel functions;

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Norm Derivatives And Characterizations Of Inner Product Spaces

The book provides a comprehensive overview of the characterizations of real normed spaces as inner product spaces based on norm derivatives;

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Weighted Inequalities of Hardy Type

surveys the present state of the theory of weighted integral inequalities of Hardy type, including modifications concerning Hardy-Steklov;

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Around the Research of Vladimir Maz'ya I

The fundamental contributions of Professor Maz'ya to the theory of function spaces and especially Sobolev spaces are well known and often;

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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

The book systematically develops the nonlinear potential theory connected with the weighted Sobolev spaces, where the weight usually;

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Inequalities Based on Sobolev Representations

types and of integral means, all of which depend upon the Sobolev integral representations of functions. Applications illustrate inequalities;

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London Mathematical Society Lecture Note Series

solutions of equations and inequalities and to compare geometrically the resulting spaces. The importance of this approach is primarily that it;

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Lyapunov Inequalities and Applications

This book provides an extensive survey on Lyapunov-type inequalities. It summarizes and puts order into a vast literature available on the;

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Indefinite Inner Product Spaces Schur Analysis and Differential Equations

theory of indefinite inner product spaces, operator theory in Pontryagin and Krein spaces, and applications to mathematical physics. His works;

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Kato's Type Inequalities for Bounded Linear Operators in Hilbert Spaces

The aim of this book is to present results related to Kato's famous inequality for bounded linear operators on complex Hilbert spaces;

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Multivariate Bonferroni-Type Inequalities

inequalities and demands new insights into linear and Frechet optimality. The book explores these advances in bounding techniques with corresponding;

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Multivariate Bonferroni-Type Inequalities

inequalities and demands new insights into linear and Frechet optimality. The book explores these advances in bounding techniques with corresponding;

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Introduction to Linear Algebra

, the dual space in terms of multilinear forms and determinants, a traditional treatment of determinants, and inner product spaces. Extensive;

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Linear Algebra

, Inner Product Spaces and Real Quadratic forms are discussed. Each chapter includes clear statements of pertinent definitions, principles and;

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Differential and Integral Inequalities

analyzed in this book. Fundamental and recent developments are presented on the inequalities of Abel, Agarwal, Beckenbach, Bessel, Cauchy-Hadamard;

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Advances in Inequalities for Special Functions

of Mathematical Inequalities for Special Functions. All the papers incorporated in the book have peen peer-reviewed and cover a range of topics that;

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Half-discrete Hilbert-type Inequalities

homogeneous kernels of degree-one were considered. Since then, the theory of Hilbert-type discrete and integral inequalities is almost built by Prof;

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