Collected Mathematical Papers

Collected Mathematical Papers
Author :
Publisher : Springer Science & Business Media
Total Pages : 552
Release :
ISBN-10 : 3764315105
ISBN-13 : 9783764315108
Rating : 4/5 (05 Downloads)

Book Synopsis Collected Mathematical Papers by : A. Ostrowski

Download or read book Collected Mathematical Papers written by A. Ostrowski and published by Springer Science & Business Media. This book was released on 1984-01-01 with total page 552 pages. Available in PDF, EPUB and Kindle. Book excerpt: This publication was made possible through a bequest from my beloved late ~ wife. United together in this present collection are those works by the author which have not previously appeared in book form. The following are excepted: Vorlesungen tiber Differential und Integra1rechnung (Lectures on Differential and Integral Calculus) Vo1s 1-3, Birkhiiuser Verlag, Basel (1965-1968); Aufgabensamm1ung zur Infinitesima1rechnung (Exercises in Infinitesimal Calculus) Vo1s 1, 2a, 2b, and 3, Birkhiiuser Verlag, Basel (1967-1977); two issues from Memorial des Sciences on Conformal Mapping (written together with C. Gattegno), Gauthier-Villars, Paris (1949); Solution of Equations in Euclidean and Banach Spaces, Academic Press, New York (1973); and StuĀ­ dien tiber den Schottkyschen Satz (Studies on Schottky's Theorem), Wepf & Co., Basel (1931). Where corrections have had to be implemented in the text of certain papers, references to these are made at the conclusion of each paper. In the few instances where this system does not, for technical reasons, seem appropriate, an asterisk in the page margin indicates wherever a correction is necessary and is then given at the end of the paper. (There is one exception: the correcĀ­ this tions to the paper on page 561 are presented on page 722. The works are published in 6 volumes and are arranged under 16 topic headings. Within each heading, the papers are ordered chronologically according to the date of original publication.


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From the Preface: ``The longest paper in volume 1 is ``On the Theory of the Syzygetic Relations of two Rational Integral Functions, comprising an application to