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Hardy Inequalities on Homogeneous Groups

and Stein's homogeneous (Lie) groups. The place where Hardy inequalities and homogeneous groups meet is a beautiful area of mathematics with;

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Hardy Spaces on Homogeneous Groups. (MN-28)

differential equations (in particular those connected with several complex variables), where the model cases occur on homogeneous groups. The example;

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Half-discrete Hilbert-type Inequalities

In 1934, G. H. Hardy et al. published a book entitled Inequalities , in which a few theorems about Hilbert-type inequalities with;

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Weighted Inequalities of Hardy Type

new areas such as higher order and fractional order Hardy-type inequalities and integral inequalities on the cone of monotone functions;

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Weighted Inequalities Involving P-quasiconcave Operators

(I). We illustrate our results on weighted inequalities of Hardy type, on weighted inequalities of Hardy type involving supremum, and on;

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Inequalities for Differential Forms

, in particular the ones that satisfy the A-harmonic equations. The presentation focuses on the Hardy-Littlewood, Poincare, Cacciooli, imbedded and;

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Riemannian Manifolds and Homogeneous Geodesics

homogeneous geodesics and on some of its important subclasses. To keep the exposition self-contained the book also includes useful general;

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Riemannian Manifolds and Homogeneous Geodesics

homogeneous geodesics and on some of its important subclasses. To keep the exposition self-contained the book also includes useful general;

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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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Around the Research of Vladimir Maz'ya I

Hardy-Sobolev-Maz'ya inequalities, Maz'ya's isocapacitary inequalities in a measure-metric space setting and many other actual topics are;

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Measure of Non-Compactness for Integral Operators in Weighted Lebesgue Spaces

operators dened, generally speaking, on homogeneous groups. The main topics of the monograph contain related results for potential and singular;

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Group Majorization Methods

Group Majorization Methods Extensions of Matrix Inequalities to Lie Groups studies various concepts of matrix and inequalities extensions;

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Lie Groups

, in connection with homogeneous spaces, and the elements of differential and integral calculus on manifolds are presented, with special emphasis on;

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Matrix Inequalities and Their Extensions to Lie Groups

Matrix Inequalities and Their Extensions to Lie Groups gives a systematic and updated account of recent important extensions of classical;

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Advanced Inequalities

-ranging and diverse. Recent advances on Ostrowski type inequalities, Opial type inequalities, Poincare and Sobolev type inequalities, and Hardy;

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Determined To Succeed?

In many countries, concern about socio-economic inequalities in educational attainment has focused on inequalities in test scores and;

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Homogeneous Structures on Riemannian Manifolds

representation theory to give a classification of homogeneous Riemannian structures on a manifold. There are eight classes, and some of these are;

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The Ergodic Theory of Lattice Subgroups (AM-172)

maximal inequalities based on covering arguments, and the transference principle. Here, Alexander Gorodnik and Amos Nevo develop a systematic;

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Diophantine Equations and Inequalities in Algebraic Number Fields

[1] in 1909. Using their powerful circle method, Hardy and Littlewood obtained a deeper result on Waring's problem. They established an;

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Harmonic Analysis (PMS-43), Volume 43

integral operators, relations of curvature to maximal inequalities, and connections with analysis on the Heisenberg group.;

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Harmonic Maps Into Homogeneous Spaces

This book is concerned with harmonic maps into homogeneous spaces and focuses upon maps of Riemann surfaces into flag manifolds, to bring;

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Health for Everyone?

social inequalities. It also provides a framework for more in-depth analyses on how to address these inequalities at country level. ;

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Inequalities and Applications 2010

well as inequalities arising in the field of ordinary and partial differential equations, like Sobolev or Hardy-type inequalities, and;

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Inequalities

of Hardy and of Hilbert, hypercontractive and logarithmic Sobolev inequalities, Beckner's inequality, and many, many more. The inequalities are;

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Inequalities Journey Into Linear Analys

of Hardy and of Hilbert, hypercontractive and logarithmic Sobolev inequalities, Beckner's inequality, and many, many more. The inequalities are;

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Quantization on Nilpotent Lie Groups

groups in terms of their representations. It contains a detailed exposition of related background topics on homogeneous Lie groups, nilpotent Lie;

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Quantization on Nilpotent Lie Groups

groups in terms of their representations. It contains a detailed exposition of related background topics on homogeneous Lie groups, nilpotent Lie;

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