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Distance and Measure in Analysis and Partial Differential Equations - Hugo Aimar
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Distance and Measure in Analysis and Partial Differential Equations - encuadernado, tapa blanda

ISBN: 9780817643157

This comprehensive exploration of a metric approach to some relevant problems and techniques in analysis focuses on examining spaces of homogeneous type. Both the structural and analytica… Más…

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Distance and Measure in Analysis and Partial Differential Equations - Hugo Aimar
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ISBN: 9780817643157

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Aimar, Hugo; Birkhauser:
Distance and Measure in Analysis and Partial Differential Equations - encuadernado, tapa blanda

2006

ISBN: 9780817643157

Birkhauser, 2006-10-01. Hardcover. Used:Good., Birkhauser, 2006-10-01, 0

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Hugo Aimar, Birkhauser:
Distance and Measure in Analysis and Partial Differential Equations - encuadernado, tapa blanda

2006, ISBN: 9780817643157

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Hugo Aimar:
Distance and Measure in Analysis and Partial Differential Equations - encuadernado, tapa blanda

2007, ISBN: 9780817643157

Hardcover, Buch, [PU: Birkhauser Boston Inc]

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Detalles del libro
Distance and Measure in Analysis and Partial Differential Equations

This comprehensive exploration of a metric approach to some relevant problems and techniques in analysis focuses on examining spaces of homogeneous type. Both the structural and analytical problems under consideration reflect very active areas of current research. The exposition, motivated by examples and details of which many cannot be found elsewhere in book form, unfolds systematically in three parts, starting from such preliminaries as the basic structures of quasi-metric spaces, the homogeneity property and measure theory. More advanced topics are then covered, including Calderón-Zygmund decompositions, L^2 techniques, weighted norm inequalities, BMO, and Hardy spaces. The final aim is to encourage a well-developed way of thinking about some mathematical and even physical problems, i.e. Newtonian and Riesz potentials, fields and their derivatives, mean value and Harnack inequalities related to Hölder regularity, wavelet type analysis on non-euclidian contexts, etc. The book is suitable for self-study or as a classroom resource for graduate students in analysis and PDEs. Real analysis and topology, some basics of Fourier analysis and PDEs are requisite background for the reader.

Detalles del libro - Distance and Measure in Analysis and Partial Differential Equations


EAN (ISBN-13): 9780817643157
ISBN (ISBN-10): 081764315X
Tapa dura
Tapa blanda
Año de publicación: 2006
Editorial: SPRINGER NATURE

Libro en la base de datos desde 2007-11-27T11:34:03+01:00 (Madrid)
Página de detalles modificada por última vez el 2023-08-27T01:00:39+02:00 (Madrid)
ISBN/EAN: 081764315X

ISBN - escritura alterna:
0-8176-4315-X, 978-0-8176-4315-7
Mode alterno de escritura y términos de búsqueda relacionados:
Autor del libro: aimar, birkhäuser
Título del libro: numerical analysis partial equations, distance, partial differential equations and, applied partial differential equations, measure for measure, the last measure


Datos del la editorial

Autor: Hugo Aimar
Título: Applied and Numerical Harmonic Analysis; Distance and Measure in Analysis and Partial Differential Equations
Editorial: Birkhäuser Boston
Año de publicación: 2016-05-09
New York; NY; US
Idioma: Inglés
62,06 € (DE)
88,00 CHF (CH)
Available

BB; GB; Hardcover, Softcover / Mathematik/Analysis; Mathematische Analysis, allgemein; Verstehen; measure and integration; partial differential equations; abstract harmonic analysis; Research; EA

Part I: POINT SPACES * Quasi-Metric Spaces * The Weak Homogeneity Property on Quasi-Metric Spaces * Spaces of Homogeneous Type * Examples * Part II: FUNCTION SPACES * The Hardy--Littlewood Maximal Function and the Differentiation Theorem * Lipschitz Functions * The Space L^2 * Hardy and John--Birenberg Spaces * BMO (f) Spaces * Harnack Inequalities and Hölder--Lipschitz Regularity of Functions * Besov--Taibleson and Triebel--Lizorkin Spaces * Part III: OPERATORS * Weighted Norm Inequalities or the Hardy--Littlewood Maximal Operator * Electrostatic Potentials and Singular Integrals of Calderón--Zygmund Type * Singular Integrals * Unconditional Haar Bases for L^p (1
This comprehensive exploration of a metric approach to some relevant analytical problems and techniques focuses on examining spaces of homogeneous type. Both the structural and analytical problems examined reflect very active areas of current research. The exposition is motivated by examples and details of which many cannot be found elsewhere in book form. The book is suitable for self-study or as a classroom resource for graduate students in analysis and PDEs. Real analysis and topology, some basics of Fourier analysis and PDEs are requisite background for the reader.

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