Search Clay Mathematics Institute

  • About
    About
    • About
    • History
    • Principal Activities
    • Who’s Who
    • CMI Logo
    • Policies
  • Programs & Awards
    Programs & Awards
    • Programs & Awards
    • Funded programs
    • Fellowship Nominations
    • Clay Research Award
    • Dissemination Award
  • People
  • The Millennium Prize Problems
    The Millennium Prize Problems
    • The Millennium Prize Problems
    • Rules for the Millennium Prize Problems
    • Birch and Swinnerton-Dyer Conjecture
    • Hodge Conjecture
    • Navier-Stokes Equation
    • P vs NP
    • Poincaré Conjecture
    • Riemann Hypothesis
    • Yang-Mills & the Mass Gap
  • Online resources
    Online resources
    • Online resources
    • Books
    • Video Library
    • Lecture notes
    • Collections
      Collections
      • Collections
      • Euclid’s Elements
      • Ada Lovelace’s Mathematical Papers
      • Collected Works of James G. Arthur
      • Klein Protokolle
      • Notes of the talks at the I.M.Gelfand Seminar
      • Quillen Notebooks
      • Riemann’s 1859 Manuscript
  • Events
  • News

Home — Events — CMI-HIMR Summer School on Rational points on varieties

CMI-HIMR Summer School on Rational points on varieties

Date: 26 - 30 July 2027

Location: International Centre for Mathematical Sciences (ICMS), Edinburgh

Event type: CMI HIMR Summer School

Organisers: Alex Bartel (University of Glasgow), Rachel Newton (King’s College London)

Website: web-eur.cvent.com/event/8d613596-9e4d-4d4e-b207-d2531d6800d3/summary

Questions about rational points on varieties are among the oldest in mathematics, but also are at the centre of vibrant areas of modern research. Two of the remaining six Clay 1 Million Dollar problems concern points on varieties. In recent years, seemingly entirely unrelated problems, such as counting number fields, have been reformulated as problems about points on geometric objects. Moreover, several widely used cryptographic schemes are based on arithmetic properties of varieties.

The summer school will offer research students a rapid entry into the area by exposing them to some of the major fruitful research directions in arithmetic geometry.

A mixture of lectures and exercise sessions will ensure that students develop intuition for and familiarity with the technical tools that they will be learning. In addition, there will be several guest lectures on topics of current interest that are not covered by the courses.

Share
A CMI event

Related events

See all events
See all events
  • Privacy Policy
  • Contact CMI

© 2026 Clay Mathematics Institute

Site by One