Fields Medal 2026

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News: The International Mathematical Union announced the 2026 Fields Medal winners at the International Congress of Mathematicians held in Philadelphia on July 23.

About Fields Medal 2026

Fields Medal 2026
Source – IMU
  • The Fields Medal  is awarded to recognize outstanding mathematical achievement for existing work and for the promise of future achievement.
  • Awarded by: The fields medals are awarded by the International Mathematical Union (IMU).
  • Funded by: It is funded by a trust established by J.C. Fields at the University of Toronto.
  • Origin: The Fields Medal was first awarded in 1936.
  • Frequency: It has been awarded every four years since 1950.
  • Nobel Prize of Mathematics: It is regarded as the highest professional recognition in mathematics and is considered equivalent to the Nobel Prize.
  • Eligibity: Only mathematicians below 40 years of age are eligible.
  • Prize: Each winner receives a gold medal and 15,000 Canadian dollars.
  • Key Winners of the 2026 Fields Medal:
    • Yu Deng (University of Chicago):
      • Yu Deng received the Fields Medal for his work in partial differential equations and mathematical physics.
      • He established rigorous mathematical foundations for the Boltzmann equation, wave kinetic equations, and probabilistic approaches to nonlinear Schrödinger dynamics.
    • Hong Wang (New York University and Institute for Advanced Scientific Studies, France):
      • Hong Wang was recognized for major breakthroughs in harmonic analysis and geometric measure theory.
      • Her work advanced the local smoothing conjecture, Fourier restriction, the Kakeya problem, Falconer distance sets, and Furstenberg sets.
      • She is the third woman to ever win the Fields Medal in its 90-year history.
    • Jacob Tsimerman (University of Toronto):
      • Jacob Tsimerman received the medal for developing o-minimality as a fundamental method in arithmetic and complex algebraic geometry.
      • He also contributed to the proof of major conjectures, including the Griffiths conjecture and the André-Oort conjecture.
    • John Pardon (Stony Brook University):
      • John Pardon was honoured for his contributions to symplectic geometry, geometry, and topology.
      • He introduced new approaches to virtual fundamental cycles and made significant advances in knot theory and group actions on three-manifolds.
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