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Extra Form
Lecturer Stanley Osher
Dept. UCLA
date Mar 31, 2016

I will give a very personal overview of the evolution of mainstream applied mathematics from the early 60's onwards. This era started pre computer with mostly analytic techniques, followed by linear stability analysis for finite difference approximations, to shock waves, to image processing, to the motion of fronts and interfaces, to compressive sensing and the associated optimization challenges, to the use of sparsity in Schrodinger's equation and other PDE's, to overcoming the curse of dimensionality in parts of control theory and in solving the associated high dimensional Hamilton-Jacobi equations.


  1. Fixed points of symplectic/Hamiltonian circle actions

  2. A modified separation method to solve a heat-transfer boundary value problem

  3. Arithmetic of elliptic curves

  4. <학부생을 위한 ɛ 강연> Convergence of Fourier series and integrals in Lebesgue spaces

  5. Trends to equilibrium in collisional rarefied gas theory

  6. The Lagrange and Markov Spectra of Pythagorean triples

  7. A-infinity functor and topological field theory

  8. Weak and strong well-posedness of critical and supercritical SDEs with singular coefficients

  9. Algebraic surfaces with minimal topological invariants

  10. A wrapped Fukaya category of knot complement and hyperbolic knot

  11. Alice and Bob meet Banach and von Neumann

  12. Congruences between modular forms

  13. W-algebras and related topics

  14. On function field and smooth specialization of a hypersurface in the projective space

  15. <학부생을 위한 ɛ 강연> 기하와 대수의 거울대칭

  16. 1 is big enough to understand 3

  17. Mathemaics & Hedge Fund

  18. Unique ergodicity for foliations

  19. Conformal field theory in mathematics

  20. <학부생을 위한 ɛ 강연> A mathematical approach to xEV battery system

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