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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. 4-manifold topology and disk embedding

  2. Hybrid discontinuous Galerkin methods in computational science and engineering

  3. The phase retrieval problem

  4. Theory and applications of partial differential equations

  5. Analysis and computations of stochastic optimal control problems for stochastic PDEs

  6. <학부생을 위한 ε 강연> 압축센싱과 행렬완성

  7. <학부생을 위한 ε 강연> 수학과 예술 - 초기 컴퓨터 그래픽

  8. Faithful representations of Chevalley groups over quotient rings of non-Archimedean local fields

  9. Quasi-homomorphisms into non-commutative groups

  10. Entropies on covers of compact manifolds

  11. Iwahori-Hecke algebras and beyond

  12. On the resolution of the Gibbs phenomenon

  13. 07Apr
    by 김수현
    in Math Colloquia

    <학부생을 위한 ε 강연> What mathematics can do for the real and even fake world

  14. The process of mathematical modelling for complex and stochastic biological systems

  15. Random walks in spaces of negative curvature

  16. Solver friendly finite element methods

  17. Brownian motion and energy minimizing measure in negative curvature

  18. 학부생을위한ε강연: 수학자는 왜 선망되는 직업일까?

  19. Generalized multiscale HDG (hybridizable discontinuous Galerkin) methods for flows in highly heterogeneous porous media

  20. Weyl character formula and Kac-Wakimoto conjecture

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