Spring Lectures N. 9: Viscosity Solutions of Hamilton-Jacobi Equations (1986).

  • Principal Lecturer: Michael G. Crandall (University of Wisconsin)
  • Lecture notes are available.
  • Contributions by:
  • R. Gariepy, "Blow-up, compactness and partial regularity in the Calculus of Variations.".
  • P. E. Souganidis, "Large Deviations and Viscosity Solutions",
  • S. Lenhart, "Viscosity Solutions associated with switching control problem for piecewise-deterministic processes"
  • R. R. Jensen, "Uniqueness of second order viscosity solutions"
  • N. Yamada, "the Hamilton Jacobi Bellman equation with gradient constraint"
  • E. N. Barron, "Pontryagin's maximum principle and viscosity solutions to the Bellman equation"
  • H. M. soner, "The propagation of singularities of the viscosity solutions"
  • H. Ishii, "On representation of solutions for Hamilto-Jacobi equations"
  • R. Sanders, "Approximation techniques for first order partial differential equations"
  • J. H. G. Fu, "Geometric properties of semi-concave functions".
  • R. T. Newcomb, "Viscosity solutions at the boundary"
  • H. Engler, "Boundary value and no boudnary value problems: Existence and regularity of solutions"