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THE EVOLUTION OF…

On the Historical Development of Infinitesimal Mathematics

translated by Abe Shenitzer with the editorial assistance of Hardy Grant

Pages 654-663 | Published online: 10 Apr 2018

BIBLIOGRAPHY

  • Becker, O. 1954 Grundlagen der Mathematik in geschichtlicher Entwicklung. Verlag Karl Alber, Freiburg und München.
  • Bottazzini, U. 1992 See Cauchy 1821/1992.
  • Cauchy, A. L. 1821/1992 Cours d'analyse de l'Ecole polytechnique, Paris, œuvres ser. 2, v. 3. Reprint, with an introduction by U. Bottazzini, CLUEB, Bologna.
  • Cauchy, A. L. 1823 Résumé des leçons sur le calcul infinitesimal, Paris, œuvres ser. 2, v. 4.
  • Euler, L. 1748/1983 Introductio in analysin infinitorum. Lausanne. Opera omnia ser. 1, v. 8; German translation by H. Maser with an introduction by W. Walter: Einführung in die Analysis des Unendlichen. Springer. Berlin.
  • Euler, L. 1983 Leonhard Euler 1707–1783. Beiträge zu Leben und Werk. Gedenkband des Kantons Basel-Stadt. Birkhäuser, Basel.
  • Fellmann, E. 1995 Leonhard Euler. Rowohlts Monographien, Basel.
  • Laugwitz. D. 1986/1994 Zahlen und Kontinuum. Eine Einführung in die Infinitesimalmathematik B. I. Wissenschaftsverlag, Mannheim.
  • Laugwitz, D. 1991 Cauchy-Zahlen als Grundlage der Infinitesimalmathematik. Mathematische Semcsterberichte 38, 175–213.
  • L'Hospital, G. F. A. 1696 Analyse des infiniment petits. Paris.
  • Robinson, A. 1966 Nonstandard Analysis. North Holland, Amsterdam. (Paperback, with an introduction by W. A. J. Luxemburg: Princeton University Press, 1995.)

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