The Logarithmic Integral - Volume 1

Paul Koosis - Collection Cambridge Studies in Advanced Mathematics

622 pages, parution le 29/10/1998

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Résumé

The theme of this unique work, the logarithmic integral, lies athwart much of twentieth century analysis. It is a thread connecting many apparently separate parts of the subject, and so is a natural point at which to begin a serious study of real and complex analysis. Professor Koosis' aim is to show how, from simple ideas, one can build up an investigation which explains and clarifies many different, seemingly unrelated problems; to show, in effect, how mathematics grows. The presentation is straightforward, so this, the first of two volumes, is self-contained, but more importantly, by following the theme, Professor Koosis has produced a work that can be read as a whole. He has brought together here many results, some unpublished, some new, and some available only in inaccessible journals.

Only book on subject - Author is acknowledged expert in field - Covers broad area of subject

L'auteur - Paul Koosis

Paul Koosis - McGill University, Montréal

Sommaire

Introduction
Jensen's formula
Szego's theorem
Entire functions of exponential type
Quasianalyticity
The moment problem on the real line
Weighted approximation on the real line
How small can the Fourier transform of a rapidly decreasing non-zero function be?
Persistence of the form dx/(1+x^2)
Addendum

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Caractéristiques techniques

	PAPIER
Éditeur(s)	Cambridge University Press
Auteur(s)	Paul Koosis
Collection	Cambridge Studies in Advanced Mathematics
Parution	29/10/1998
Nb. de pages	622
Format	15,5 x 23
Couverture	Relié
Poids	834g
Intérieur	Noir et Blanc
EAN13	9780521596725
ISBN13	978-0-521-59672-5