Function Spaces 1

This book PDF is perfect for those who love Mathematics genre, written by Luboš Pick and published by Walter de Gruyter which was released on 01 January 2013 with total hardcover pages 494. You could read this book directly on your devices with pdf, epub and kindle format, check detail and related Function Spaces 1 books below.

Function Spaces 1

Author	: Luboš Pick
File Size	: 46,6 Mb
Publisher	: Walter de Gruyter
Language	: English
Release Date	: 01 January 2013
ISBN	: 9783110250428
Pages	: 494 pages

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Function Spaces 1 by Luboš Pick Book PDF Summary

This is the first part of the second revised and extended edition of a well established monograph. It is an introduction to function spaces defined in terms of differentiability and integrability classes. It provides a catalogue of various spaces and benefits as a handbook for those who use function spaces to study other topics such as partial differential equations. Volume 1 deals with Banach function spaces, Volume 2 with Sobolev-type spaces.

Function Spaces 1 by Luboš Pick,Alois Kufner,Oldrich John,Svatopluk Fucík

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Theory of Function Spaces by Hans Triebel

The book deals with the two scales Bsp,q and Fsp,q of spaces of distributions, where ‐∞s∞ and 0p,q≤∞, which include many classical and modern spaces, such as Hölder spaces, Zygmund classes, Sobolev spaces, Besov spaces, Bessel-potential spaces, Hardy spaces and spaces of BMO-type. It is the

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Theory of Function Spaces II by Hans Triebel

Theory of Function Spaces II deals with the theory of function spaces of type Bspq and Fspq as it stands at the present. These two scales of spaces cover many well-known function spaces such as Hölder-Zygmund spaces, (fractional) Sobolev spaces, Besov spaces, inhomogeneous Hardy spaces, spaces of BMO-type and

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Function Spaces by Krzysztof Jarov

This book is based on the conference on Function Spaces held at Southern Illinois University at Edwardsville, in April, 1990. It is designed to cover a wide range of topics, including spaces of analytic functions, isometries of function spaces, geometry of Banach spaces, and Banach algebras.

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A Course on Function Spaces by Dominic Breit,Franz Gmeineder

This textbook provides a thorough-yet-accessible introduction to function spaces, through the central concepts of integrability, weakly differentiability and fractionally differentiability. In an essentially self-contained treatment the reader is introduced to Lebesgue, Sobolev and BV-spaces, before being guided through various generalisations such as Bessel-potential spaces, fractional Sobolev spaces and Besov spaces.

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Function Spaces and Potential Theory by David R. Adams,Lars I. Hedberg

"..carefully and thoughtfully written and prepared with, in my opinion, just the right amount of detail included...will certainly be a primary source that I shall turn to." Proceedings of the Edinburgh Mathematical Society

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Function Theory and p Spaces by Raymond Cheng,Javad Mashreghi,William T. Ross

The classical ℓp sequence spaces have been a mainstay in Banach spaces. This book reviews some of the foundational results in this area (the basic inequalities, duality, convexity, geometry) as well as connects them to the function theory (boundary growth conditions, zero sets, extremal functions, multipliers, operator theory) of the

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Linear Processes in Function Spaces by Denis Bosq

The main subject of this book is the estimation and forecasting of continuous time processes. It leads to a development of the theory of linear processes in function spaces. Mathematical tools are presented, as well as autoregressive processes in Hilbert and Banach spaces and general linear processes and statistical prediction.

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