Probability Seminar: Symplectic Diffusions

Probability Seminar: Symplectic Diffusions

Probability Seminar
Feb 6, 2013, 03:00 PM - 04:00 PM | 332 Evans Hall | Happening As Scheduled
Fraydoun Rezakhanlou, UC Berkeley
Poincaré's invariance principle for Hamiltonian flows implies Kelvin's principle for solution to Incompressible Euler Equation. Iyer-Constantin Circulation Theorem offers a stochastic analog of Kelvin's principle for Navier-Stokes Equation. Weakly symplectic diffusions are defined to produce stochastically symplectic flows in a systematic away. With the aid of symplectic diffusions, we produce a...