Œuvres Complètes I - Collected Papers I de Thomas Jan Stieltjes

Œuvres Complètes I - Collected Papers I: Springer Collected Works in Mathematics

Thomas Jan Stieltjes

Gerrit van Dijk

en Limba Engleză Paperback – 27 iul 2017

This is a new annotated edition of Thomas J. Stieltjes' Collected Papers, first published in 1914 (Vol. I) and 1918 (Vol. II) by Noordhoff, Groningen, in French, and now published by Springer-Verlag, originally to mark the occasion of the 100th anniversary of Stieltjes' death (1894). These two volumes will be of great interest to all mathematicians who are anxious to understand the impact of Stieltjes' work on modern mathematics, and in particular on the theory of orthogonal polynomials and continued fractions. In addition to the reproduction of Stieltjes' papers (I–XLVII), Volume I includes about 75 pages of commentaries by contemporary mathematicians on Stieltjes' work. Volume II contains Stieltjes' papers XLVIII–LXXXIV together with English translations of his main paper "Recherches sur les fractions continues" and his short note regarding the Riemann hypothesis. A Bibliography of Stieltjes' papers is included in both volumes for the convenience of the reader.

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Paperback (2)	414^.74 lei 6-8 săpt.
Springer Berlin, Heidelberg – 27 iul 2017	414^.74 lei 6-8 săpt.
Springer – 22 aug 2014	569^.42 lei 39-44 zile

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Express

Paperback (2)

414^.74 lei 6-8 săpt.

Springer Berlin, Heidelberg – 27 iul 2017

414^.74 lei 6-8 săpt.

Springer – 22 aug 2014

569^.42 lei 39-44 zile

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Specificații

ISBN-13: 9783662550052
ISBN-10: 3662550059
Pagini: 580
Ilustrații: XII, 568 p. 10 illus.
Dimensiuni: 155 x 235 mm
Greutate: 0.8 kg
Ediția:1st ed. 1993, Reprinted Softcover 2017
Editura: Springer Berlin, Heidelberg
Colecția Springer
Seria Springer Collected Works in Mathematics

Locul publicării:Berlin, Heidelberg, Germany

Cuprins

Volume I.- Biographical Note.- The Impact of Stieltjes’ Work on Continued Fractions and Orthogonal Polynomials.- Number Theory.- The Stieltjes Integral, the Concept that Transformed Analysis.- On the History of the Function $$ M(x)/\sqrt {x} $$ Since Stieltjes.- Œuvres Complètes · Tome I.- On a Uniform Function (Translation).- Bibliography of T. J. Stieltjes.