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Harmonic and Subharmonic Function Theory on the Hyperbolic Ball

of differential geometry. The author's primary emphasis is on potential theory on the hyperbolic ball, but many other relevant results for the hyperbolic;

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London Mathematical Society Lecture Note Series

function for D and the Riesz decomposition theorem for invariant subharmonic functions. The extension to the ball of the classical Fatou theorem on;

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Harmonic Quasiconformal Mappings and Hyperbolic Type Metrics

The book presents a research area in geometric function theory concerned with harmonic quasiconformal mappings and hyperbolic type metrics;

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Selected Topics in the Classical Theory of Functions of a Complex Variable

Elegant and concise, this text is geared toward advanced undergraduate students acquainted with the theory of functions of a complex;

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Complex Analysis with Applications to Number Theory

, hyperbolic geometry, two and three manifolds and number theory. In additional to solved examples and problems, the book covers most of the topics;

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Complex Analysis with Applications to Number Theory

, hyperbolic geometry, two and three manifolds and number theory. In additional to solved examples and problems, the book covers most of the topics;

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Function Classes on the Unit Disc

This revised and extended edition of a well-established monograph in function theory contains a study on various function classes on the;

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Harmonic Function Theory

software package supplements the text for readers who wish to explore harmonic function theory on a computer.;

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Growth Theory of Subharmonic Functions

In this book an account of the growth theory of subharmonic functions is given, which is directed towards its applications to entire;

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Variable Lebesgue Spaces and Hyperbolic Systems

is divided into two parts. Part 1 provides an introduction to the theory of variable Lebesgue spaces: Banach function spaces like the classical;

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Potential Theory in the Complex Plane

Potential theory is the broad area of mathematical analysis encompassing such topics as harmonic and subharmonic functions, the Dirichlet;

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Potential Theory in the Complex Plane

Potential theory is the broad area of mathematical analysis encompassing such topics as harmonic and subharmonic functions, the Dirichlet;

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London Mathematical Society Lecture Note Series

principle, Radon transform and the construction of pathological harmonic functions. This book is aimed at graduate students and researchers who have;

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The Schwarz Lemma

treatment covers basic theory and applications. Starting with an exploration of the subject in terms of holomorphic and subharmonic functions;

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Advances in Harmonic Analysis and Partial Differential Equations

This volume contains the proceedings of the AMS Special Session on Harmonic Analysis and Partial Differential Equations, held from April 21;

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Symmetrization in Analysis

of functions defined on spheres and hyperbolic spaces, and then to convolutions, multiple integrals and hypercontractivity of the Poisson semigroup;

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Functional Analysis, Holomorphy, and Approximation Theory

This book contains papers on complex analysis, function spaces, harmonic analysis, and operators, presented at the International seminar on;

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Functional Analysis, Holomorphy, and Approximation Theory

This book contains papers on complex analysis, function spaces, harmonic analysis, and operators, presented at the International seminar on;

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Explorations in Harmonic Analysis

, through complex function theory and partial differential equations. It takes the novice mathematical reader from the rudiments of harmonic;

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The Bellman Function Technique in Harmonic Analysis

Bellman function method and its applications to various topics in probability and harmonic analysis. Beginning with basic concepts, the theory;

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Harmonic Analysis in China

the influence of the late Professor Loo-keng Hua's ideas and methods on research into harmonic analysis on classical domains and the theory;

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Modern Methods in Operator Theory and Harmonic Analysis

in advanced mathematics, including harmonic analysis, functional analysis, operator theory, function theory, differential equations and fractional;

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Harmonic Analysis and Applications

linear combination of sines and cosines. Today's harmonic analysis incorporates the elements of geometric measure theory, number theory;

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The Dirichlet Problem for Elliptic-Hyperbolic Equations of Keldysh Type

dynamics, optics, cosmology, traffic engineering, projective geometry, geometric variational theory, and the theory of isometric embeddings. And;

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Foundations of Potential Theory

images and Green's function, sequences of harmonic functions, fundamental existence theorems, the logarithmic potential, and much more. Detailed;

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Number Theory with an Emphasis on the Markoff Spectrum

different areas of number theory, highlighting the Markoff spectrum.;Detailing the integration of geometric, algebraic, analytic and arithmetic;

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Pointwise Variable Anisotropic Function Spaces on n

generalize the classical isotropic Harmonic analysis and function space theory. This setting is sometimes too general, and the theory is limited;

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