Dominique Hulin

French mathematician

Dominique Hulin
NationalityFrench
Academic background
Alma materEcole Normale Supérieure
ThesisPinching and Betti numbers (1983)
Doctoral advisorMarcel Berger
Academic work
DisciplineMathematics
Sub-disciplineDifferential geometry, Riemannian geometry
InstitutionsParis-Saclay University
WebsiteHome page

Dominique Hulin (born 1959)[1] is a French mathematician specializing in differential geometry and known for her textbook on Riemannian geometry.

Hulin studied mathematics at the Ecole Normale Supérieure in Paris from 1978 to 1983,[2] working there with Marcel Berger and completing her doctorate in 1983 with the dissertation Pinching and Betti numbers.[3] She was an assistant professor at Paris Diderot University from 1983 to 1985, when she became maître de conferences at Paris-Sud University, which later became Paris-Saclay University.[2] In 2019 she was advanced to the exceptional class of maîtres de conferences.[4]

She is the coauthor, with Sylvestre Gallot and Jacques Lafontaine, of the textbook Riemannian Geometry (Universitext, Springer, 1987; 3rd ed., 2004).[5]

References

  1. ^ Birth year from Library of Congress catalog entry, retrieved 2022-03-16
  2. ^ a b "Dominique Hulin", ORCiD, retrieved 2022-03-16
  3. ^ Dominique Hulin at the Mathematics Genealogy Project
  4. ^ "Rapport sur les sessions du cnu 25 pour l'année 2019" (PDF), La Gazette des Mathématiciens (in French) (163), French Mathematical Society: 60–63, January 2020; see section 4.1, p. 61
  5. ^ Reviews of Riemannian Geometry:
    • Greene, Robert E. (1989), "Review of 1st ed.", Bulletin of the American Mathematical Society, New Series, 21 (1): 157–162, doi:10.1090/S0273-0979-1989-15802-3, MR 1567785
    • Hwang, C. C., "Review of 1st ed.", zbMATH, Zbl 0636.53001
    • Perrone, Domenico (1988), "Review of 1st ed.", Mathematical Reviews, MR 0909697
    • Lord, Nick (November 1995), "Review of four books including 2nd ed.", The Mathematical Gazette, 79 (486): 623–624, doi:10.2307/3618122, JSTOR 3618122
    • Oniciuc, Cezar Dumitru, "Review of 3rd ed.", zbMATH, Zbl 1068.53001

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