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College of Arts & Sciences

Seminar and Special topics courses

For the Fall semester 2025, the following seminar and special topics courses will be offered:

 

For the Spring semester 2025, the following seminar and special topics courses will be offered:

  • M662 (Sec. 601): Homological Algebra, Dr. Sarah Witherspoon.
  • M663 (Sec. 601): Copmplex Dynamics and the Mandelbrot Set, Dr. Nataliya Goncharuk.
  • M663 (Sec. 602): Quantitative Index Theory, Scalar Curvature and Mathematical Physics, Dr. Guoliang Yu.
  • M664 (Sec. 600): Dirac Equation and Stability of Solitary Waves, Dr. Andrew Comech.
  • M664 (Sec. 601): Mathematical Theory of the Navier-Stokes Equations, Dr. Edriss Titi.
  • M666 (Sec. 600): Real Algebraic Geometry for Applications, Dr. Frank Sottile.
  • M666 (Sec. 601): Algebraic Geometry II, Dr. JM Landsberg.

 

For the Fall semester 2024, the following seminar and special topics courses will be offered:

  • M663 (Sec. 600): Index Theory for Spaces with Signularities and its Applications, Dr. Zhizhang Xie.
  • M663 (Sec. 601): Nonlinear Methods for Learning and Numerical Computation, Dr. Ronald DeVore.
  • M666 (Sec. 600): Toric Varieties, Dr. Frank Sottile.
  • M689 (Sec. 601): Topological Quantum Computation, Dr. Eric Rowell.

 

For the Spring semester 2024, the following seminar and special topics courses will be offered:

  • M662 (Sec. 601): Quantitative Methods in Operator Algebras, Dr. Guoliang Yu.
  • M662 (Sec. 602): Symmetric Function Theory, Dr. Patricia Klein.
  • M663 (Sec. 601): Inverse Problems and Imaging, Dr. Peter Kuchment.
  • M689 (Sec. 601): Tensors: Geometry and Applications, Dr. Joseph Landsberg.
  • M689 (Sec. 602): Spectral Theory of Schrodinger Operators, Dr. Wencai Liu.
  • M689 (Sec. 603): Advanced Graph Theory, Dr. Chun-Hung Liu.
  • M689 (Sec. 604): Quantum Invariants and Geometric Structures, Dr. Tian Yang.

 

For the Fall semester 2023, the following seminar and special topics courses will be offered:


For the Spring semester 2023, the following seminar and special topics courses will be offered:


For the Fall semester 2022, the following seminar and special topics courses will be offered:


For the Spring semester 2022, the following seminar and special topics courses will be offered:


For the Fall semester 2021, the following seminar and special topics courses will be offered:


For the Spring semester 2021, the following seminar and special topics courses will be offered:


For Fall semester 2020, the following seminar and special topics courses will be offered:


For Spring semester 2020, the following seminar and special topics courses will be offered:


For Fall semester 2019, the following seminar and special topics courses will be offered:


For Spring semester 2019, the following seminar and special topics courses were offered:


For Fall semester 2018, the following seminar and special topics courses were offered:


For Spring semester 2018, the following seminar and special topics courses were offered:


For Fall semester 2017, the following seminar and special topics courses were offered:


For Spring semester 2017, the following seminar and special topics courses were offered:


For Fall semester 2016, the following seminar and special topics courses were offered:


For Spring semester 2016, the following seminar and special topics courses were offered:


For Fall semester 2015, the following seminar and special topics courses were offered:


For Spring semester 2015, the following seminar and special topics courses were offered:

  • M662: Groups and dynamical systems, Dr. Volodymyr Nekrashevych, MWF 10:20 - 11:10.
  • M663: Nonlinear geometric functional analysis, Dr. William B. Johnson, TR 3:55 - 5:10.
  • M663: K-theory for operator algebras, Dr. Guoliang Yu, TR 5:30 - 6:45.
  • M664: Geometric PDE's and their approximations, Dr. Andrea Bonito, TR 11:10 - 12:25.
  • M664: Mathematically rigorous approach to fully developed turbulence, Dr. Ciprian Foias, TR 6:00 - 8:00.
  • M664: Mathematical theory of the Navier-Stokes equations, Dr. Edriss Titi, TR 9:35 - 10:50.
  • M689: Introduction to sieve theory and bounded gaps between primes, Dr. Mattew Young, TR 11:10 - 12:25.