Skip to content
Menu
  • Who we are
  • Activities
    • Tutorat
    • Courses
      • Courses of 2020
      • Courses of 2021
      • Courses of 2022
      • Courses of 2024
      • Courses of 2025
    • Workshops and Reading Groups
    • Online events
      • PMOD
      • Pure Math Day 2024
    • Research seminar
      • TSMS
  • MathCamp
    • Mathcamp 6 – Call for participation
  • Articles
  • PhD Defenses
  • TIMS
  • Contact
  • Login
  • Search
  • Who we are
  • Activities
    • Tutorat
    • Courses
      • Courses of 2020
      • Courses of 2021
      • Courses of 2022
      • Courses of 2024
      • Courses of 2025
    • Workshops and Reading Groups
    • Online events
      • PMOD
      • Pure Math Day 2024
    • Research seminar
      • TSMS
  • MathCamp
    • Mathcamp 6 – Call for participation
  • Articles
  • PhD Defenses
  • TIMS
  • Contact
  • Login
MathWin

Workshops and Reading Groups

Current workshops and reading groups:

  • Learning Seminar on Stacks: The program is available here.
  • K3 surfaces reading group: More information can be found here.

 

Previous workshops and reading groups: 

  • Introduction to differential forms (November 2020 – January 2021): based on the 10th chapter of the book “principles of mathematical analysis” by W. Rudin, on differential forms and their integration.
  • Teichmüller’s theory (December 2020 – October 2022): based on the book by John Hubbard “Teichmüller Theory and Applications to Geometry, Topology, and Dynamics”, deals with all the notions of the uniformization theorem, hyperbolic geometry, and quasiconformal mappings…
  • Differential topology (Mars – September 2020): based on the book “Topology from the differentiable viewpoint” by John Milnor.
  • Smooth manifolds (2018 – 2019): based on the book “Introduction to smooth manifolds” by John Lee.
  • Hyperbolic geometry and Fuchsian groups (2017 – 2018): based on the book “Fuchsian groups” by Svitlana Katock.

 

Quote of the month

Geometry is the art of correct reasoning from incorrectly drawn figures.
Omar Khayyam (1048–1131)

Previous quotes and equations

Equation of the month

The Gauß–Bonnet formula for closed surfaces:

\[
\int_{M} K \, dA \;=\; 2\pi \, \chi(M)
\]

Copyright © 2026 MathWin. All Rights Reserved.

Codilight Theme by FameThemes