Brown University Center for Statistical Sciences Seminar
Lefschetz Center for Dynamical Systems Seminar
Abstract: Techniques inherited from dynamical systems theory can be applied to derive asymptotic properties for Navier-Stokes flows in 2D exterior domains. In both the stationary and time-periodic case, interpreting the coordinate parallel to the limiting (nonzero) velocity at infinity as a "time coordinate" allows one to write the 2D Navier-Stokes equations in a form which is reminiscent of a nonlinear parabolic equation in 1D, with the somewhat surprising result that both type of flows cannot be distinguished from one another far in the downstream direction.
**Special** Scientific Computing Seminar
PDE Seminar
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