Linear Functional Analysis: An Application-Oriented Introduction: Universitext
Autor Hans Wilhelm Alt Traducere de Robert Nürnbergen Limba Engleză Paperback – 14 iul 2016
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Specificații
ISBN-10: 1447172795
Pagini: 437
Ilustrații: XII, 435 p. 19 illus.
Dimensiuni: 155 x 235 x 23 mm
Greutate: 0.68 kg
Ediția:1st ed. 2016
Editura: SPRINGER LONDON
Colecția Springer
Seria Universitext
Locul publicării:London, United Kingdom
Cuprins
Introduction.- Preliminaries.- Function spaces.- Subsets of function spaces.- Linear operators.- Linear functionals.- Uniform boundedness principle.- Weak convergence.- Finite-dimensional approximation.- Compact operators.- Spectrum of compact operators.- Self-adjoint operators.- References.- Symbols.- Index.
Recenzii
Notă biografică
Professor Alt's work has had a significant impact on the areas of applied analysis and partial differential equations, in particular in the applications to mechanics and thermodynamics. Recently, he worked in the mathematical theory of phase transition and made contributions to the entropy principle. Alt was professor at the Institute of Applied Mathematics at the University of Bonn, and since 2011 lectures as Honorary Professor at the Technical University of Munich.
Textul de pe ultima copertă
This book gives an introduction to Linear Functional Analysis, a synthesis of algebra, topology, and analysis. In addition to the basic theory it explains operator theory, distributions, Sobolev spaces, and many other things. The text is self-contained and includes all proofs, as well as many exercises, most of them with solutions. Moreover, there are a number of appendices, for example on Lebesgue integration theory.
Caracteristici
Includes topics such as operator theory, distributions, Sobolev spaces
Features many solved exercises
Descriere
This book gives an introduction to Linear Functional Analysis, which is a synthesis of algebra, topology, and analysis. In addition to the basic theory it explains operator theory, distributions, Sobolev spaces, and many other things. The text is self-contained and includes all proofs, as well as many exercises, most of them with solutions. Moreover, there are a number of appendices, for example on Lebesgue integration theory.