Videos

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Simple ergodic variants of the Hamiltonian Monte Carlo method

Presenter
  • Jesus Sanz-Serna
July 22, 2016
ICERM
Global-in-time Strichartz estimates for asymptotically flat Schrodinger equations Thumbnail

Global-in-time Strichartz estimates for asymptotically flat Schrodinger equations

Presenter
  • Jason Metcalfe
August 7, 2007
SLMath
Integral Floer Homology Theory Thumbnail

Integral Floer Homology Theory

Presenter
  • Guangbo Xu
March 11, 2025
IAS
Nonlinear Wave Equations 2 Thumbnail

Nonlinear Wave Equations 2

Presenter
  • Daniel Tataru
August 2, 2007
SLMath
Nonlinear Wave Equations 1 Thumbnail

Nonlinear Wave Equations 1

Presenter
  • Daniel Tataru
August 1, 2007
SLMath
Hamiltonian Walks on Random Planar Maps and KPZ Thumbnail

Hamiltonian Walks on Random Planar Maps and KPZ

Presenter
  • Bertrand Duplantier
July 10, 2024
IMSI
Hamiltonian geometry behind compressible fluids Thumbnail

Hamiltonian geometry behind compressible fluids

Presenter
  • Boris Khesin
November 3, 2021
IAS

Toric constructions of monotone Lagrangian submanifolds in the complex projective plane and the product of spheres

Presenter
  • Agnes Gadbled
July 23, 2019
ICERM
Barcodes and $C^0$ symplectic topology Thumbnail

Barcodes and $C^0$ symplectic topology

Presenter
  • Sobhan Seyfaddini
December 17, 2018
IAS
Hamiltonian Systems, From Topology To Applications Through Analysis II - Recurrence on abelian coverings Thumbnail

Hamiltonian Systems, From Topology To Applications Through Analysis II - Recurrence on abelian coverings

Presenter
  • Albert Fathi
November 30, 2018
SLMath
Hamiltonian Systems, From Topology To Applications Through Analysis II - Erratic behaviour for one-dimensional random walks in a generic quasi-periodic environment Thumbnail

Hamiltonian Systems, From Topology To Applications Through Analysis II - Erratic behaviour for one-dimensional random walks in a generic quasi-periodic environment

Presenter
  • Maria Saprykina
November 30, 2018
SLMath
Hamiltonian Systems, From Topology To Applications Through Analysis II - A weaker notion of convexity for Lagrangians not depending solely on velocities and positions. Thumbnail

Hamiltonian Systems, From Topology To Applications Through Analysis II - A weaker notion of convexity for Lagrangians not depending solely on velocities and positions.

Presenter
  • Wilfrid Gangbo
November 30, 2018
SLMath