Download 80 Years of Zentralblatt MATH: 80 Footprints of by Olaf Teschke, Bernd Wegner, Dirk Werner PDF

By Olaf Teschke, Bernd Wegner, Dirk Werner

Founded in 1931 via Otto Neugebauer because the revealed documentation provider "Zentralblatt für Mathematik und ihre Grenzgebiete"', Zentralblatt celebrates its eightieth anniversary in 2011 because the such a lot entire reference database around the globe, now below the recent identify ZBMATH.

Several trendy mathematicians were all for this provider as reviewers or editors. Zentralblatt has coated their paintings as part of its common documentation actions, facing all mathematicians world wide. All mathematicians have left their footprints in Zentralblatt, in an extended record of entries describing all in their study guides in mathematics.

This booklet presents one overview from all of the eighty years of Zentralblatt, usually hooked up with a renowned mathematician regarding Zentralblatt as a member of the editorial board or as a reviewer. Names like Courant, Kolmogorov, Hardy, Hirzebruch, Faltings and so forth are available right here. as well as the unique experiences, the ebook deals the authors' profiles indicating their co-authors, their favorite journals and the time span in their ebook activities.

In addition to this, a generously illustrated essay via Silke Göbel describes the background of Zentralblatt.

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Extra info for 80 Years of Zentralblatt MATH: 80 Footprints of Distinguished Mathematicians in Zentralblatt

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Khintchine getan wurde [Math. Ann. 36806)]: die Funktionen ξr (t) werden in seiner Auffassung als stochastische Variablen in dem üblichen wahrscheinlichkeitstheoretischen Sinne gedeutet, und so ergab sich die Möglichkeit, den analytischen Apparat der Theorie der stochastishen Prozesse in Gang zu setzen. In der Tat: man betrachtet die Gesamtheit der Funktionen ξr (t) als einen n-dimensionalen stochastischen Prozeß, und es erscheint als einzige Voraussetzung für die folgenden Überlegungen nur dessen Stationärität im weitesten Sinne [für die Definitionen vgl.

24 Abb. (1936). Dans cet ouvrage, l’éminent analyste d’Helsingfors expose une partie des beaux resultats obtenus ces dernières années par lui, ses élèves et quelques autres, dans l’étude de la distribution circulaire des valeurs (ou des éléments superficiels) prises par les fonctions uniformes w = w(z) dont le domaine naturel d’existence est simplement connexe. w décrit une surface de Riemann S, simplement connege, ouverte dès que w(z) n’est pas une fraction rationnelle. L’auteur porte son attention sur les propriétés de S, plus qu’on ne Pavait fait jusqu’ici dans les ouvrages consacrés à cette théorie.

Er betrachtet den Sonderfall α = β, wo die beiden Kurvenscharen des Netzes von zu den Meridiankurven symmetrisch gelegenen Kurven gebildet werden, die Meridiankurven also mit den Netzkurven ein Dreiecksnetz bilden, und zeigt, daß die Forderung eines möglichst großen z(S) bei vorgegebenem r(0), z(0), r(S), die auf eine einfache Variationsaufgabe führt, Drehflächen konstanter negativer Krümmung ergibt. O. 08303 Bompiani, Enrico Invarianti proiettivi e topologici di calotte di superficie e di ipersuperficie tangenti in un punto.

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