Quick Facts
Born:
Aug. 14, 1842, NĂźmes, France
Died:
Feb. 23, 1917, Paris (aged 74)
Britannica AI Icon
Adding us as a Preferred Source tells Google you trust our content, so our articles show up more often in your Google Search, Discover feed, and AI Overviews.
verifiedCite
While every effort has been made to follow citation style rules, there may be some discrepancies. Please refer to the appropriate style manual or other sources if you have any questions.
Select Citation Style
Feedback
Corrections? Updates? Omissions? Let us know if you have suggestions to improve this article (requires login).
Thank you for your feedback

Our editors will review what you’ve submitted and determine whether to revise the article.

External Websites

Jean-Gaston Darboux (born Aug. 14, 1842, Nümes, France—died Feb. 23, 1917, Paris) was a French mathematician who made important contributions to geometry and analysis and after whom the Darboux integral is named.

After acting as an assistant in mathematical physics (1866–67) at the CollĂšge de France, Paris, Darboux taught at the LycĂ©e Louis le Grand (1867–72), the École Normale SupĂ©rieure (1872–73), and the Sorbonne (1873–90). Besides being an excellent teacher and a notable mathematician, he was a very capable administrator.

Practically all Darboux’s mathematical work was in geometry. His early papers (1864 and 1866) on orthogonal surfaces were followed by a memoir (1870) on partial-differential equations of the second order, which embodied a new method of integration. In his treatise Sur une classe remarquable de courbes et de surfaces algĂ©briques et sur la thĂ©orie des imaginaires (1873; “On a Class of Remarkable Curves and Algebraic Surfaces and on the Theory of Imaginary Numbers”), he developed the theory of the class of surfaces called cyclides.

Discover the fascinating events that shaped the world, straight from our editors.
By clicking “Sign Up”, you consent to the Britannica Privacy Policy and Terms of Use.
Equations written on blackboard
Britannica Quiz
Numbers and Mathematics

Leçons sur la thĂ©orie gĂ©nĂ©rale des surfaces et les applications gĂ©omĂ©triques du calcul infinitĂ©simal, 4 vol. (1887–96; “Lessons on the General Theory of Surfaces and the Geometric Applications of Infinitesimal Calculus”), one of his most important works, deals with infinitesimal geometry and embodies most of his previous research work. In 1898 the publication of Leçons sur les systĂšmes orthogonaux et les coordonnĂ©es curvilignes (“Lessons on Orthogonal Systems and Curvilinear Coordinates”) was begun. He was the author of a number of papers and memoirs on the approximation to functions of very large numbers, discontinuous functions, dynamics, and other mathematical subjects.

This article was most recently revised and updated by Encyclopaedia Britannica.