Henri Darmon

Canadian mathematician

Henri Darmon holds the rank of professor of mathematics at McGill University, specializing in the complex intersections of number theory, elliptic curves, and algebraic geometry. Born in Paris in 1965, he operates within the Canadian academic sphere, where his research focuses on Hilbert's 12th problem and the intricacies surrounding the Birch–Swinnerton-Dyer conjecture.

Academic Foundations and Early Career

Darmon completed his undergraduate studies at McGill University in 1987. He subsequently transitioned to Harvard University, where he earned his doctorate in 1991 under the supervision of Benedict Gross. Following his doctoral training, he secured academic appointments at Princeton University, where he remained from 1991 until 1996. By 1994, he had already begun his long-standing tenure at McGill University, where he continues to serve on the faculty.

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Mathematical Specializations

His primary research interests reside in number theory, with specific attention directed toward modular forms and the arithmetic of elliptic curves. These topics intersect with broader efforts to resolve longstanding questions in arithmetic geometry. His work frequently addresses the development of mathematical structures that bridge algebraic number theory and computational mathematics.

Professional Recognition and Distinctions

Throughout his career, Darmon has received multiple accolades for his contributions to the mathematical sciences. These include the Coxeter–James Prize in 1998, the Aisenstadt Prize, and the John L. Synge Award from the Royal Society of Canada in 2008. He was elected a Fellow of the Royal Society of Canada in 2003 and earned a Guggenheim Fellowship in 2024. Furthermore, he was recognized with the 2017 AMS Cole Prize in Number Theory, the 2017 CRM-Fields-PIMS Prize, and the 2026 Jeffery-Williams Prize. The American Mathematical Society included him in its 2025 class of fellows.

Fast facts

Questions readers ask

Where does Henri Darmon currently teach?

He is a professor of mathematics at McGill University.

What is his primary area of research?

His work focuses on number theory, specifically Hilbert's 12th problem, elliptic curves, and modular forms.

Achievements

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