We consider stochastic three-dimensional rotating Navier–Stokes equations and prove averaging theorems for stochastic problems in the case of strong rotation. Regularity results are established by bootstrapping from global regularity of the limit stochastic equations and convergence theorems.

Stochastic three-dimensional rotating Navier-Stokes equations: averaging, convergence and regularity

Flandoli, Franco;
2012

Abstract

We consider stochastic three-dimensional rotating Navier–Stokes equations and prove averaging theorems for stochastic problems in the case of strong rotation. Regularity results are established by bootstrapping from global regularity of the limit stochastic equations and convergence theorems.
Stochastic rotating Navier-Stokes equations; averaging
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11384/69086
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