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Könyv Xuvres Completes I - Collected Papers I Thomas Jan Stieltjes

Xuvres Completes I - Collected Papers I

Szerző: Thomas Jan Stieltjes, Gerrit van Dijk
Nyelv: Angol
Kötés: Puha kötésű
Kiadó: Springer-Verlag Berlin and Heidelberg GmbH & Co. KG
Elérhetőség: Beszállítói készleten
Küldés 5-8 napon belül
19 771 Ft
This is a new annotated edition of Thomas J. Stieltjes' Collected Papers published earlier in 1914 (...

Információk a könyvről

Szerző
Thomas Jan Stieltjes, Gerrit van Dijk
Nyelv
Angol
Kötés
Könyv - Puha kötésű
Kiadva
2017
oldal
580
EAN
9783662550052
ISBN
9783662550052
Enbook ID
16254773
Kiadó
Springer-Verlag Berlin and Heidelberg GmbH & Co. KG
Súly
867
Méretek
155 x 235 x 34

Teljes leírás

This is a new annotated edition of Thomas J. Stieltjes' Collected Papers published earlier in 1914 (Vol. I) and 1918 (Vol. II) by Noordhoff, Groningen, in French. The new edition was published by Springer-Verlag in two volumes on the occasion of the 100th anniversary of Stieltjes' death (1894). This book is of great interest for all mathematicians anxious to understand the impact of Stieltjes' work on modern mathematics, and in particular on the theory of orthogonal polynomials and continued fractions. Volume I contains, besides the reproduction of Stieltjes' papers (I-XLVII), about 75 pages of commentaries by contemporary mathematicians on Stieltjes' work. Volume II contains Stieltjes' papers XLVIII- LXXXIV and an English translation of his main paper "Recherches sur les fractions continues" and of his short note regarding the Riemann hypothesis.
From the Preface by Gerrit van Dijk: "żThe present edition, which consists of two volumes, is mainly a reissue of the OEuvres Complčtes of Thomas Jan Stieltjes... I have added a short biography and four commentaries on parts of Stieltjes' work, written by specialists. Translations of his papers "Sur une fonction uniforme" and "Recherches sur les fractions continues" are also included. The first paper contains the "proof" of the Riemann hypothesis, and the second paper, which is generally considered to be his most important one, contains the introduction of the Stieltjes integral. A Bibliography of Stieltjes is included in both volumes for the convenience of the reader."

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