On a one dimensional turbulent boundary layer model

The aim of this work is to present some strategies to solve numerically controllability problems for the two-dimensional heat equation, the Stokes equations and the

We prove a posteriori error estimates which allow to automatically determine the zone where the turbulent kinetic energy must be inserted in the Navier–Stokes equations and also

a problem the unknown angular velocity co for the appropriate coordinate system in which the solution is stationary can be determined by the equilibrium

In this paper, we establish a small time large deviation principle (small time asymptotics) for the two-dimensional stochastic Navier–Stokes equations driven by multiplicative

In Section 5, we prove the main result of the article, while in Section 6, we prove a spectral gap, polynomial in the volume, for the generator of a stochastic lattice gas restricted

In the same way, we obtain here Leray’s weak solutions directly as the incompressible scaling limit of the BGK kinetic model, which is a relaxation model associated with the

We show the existence of long time averages to turbulent solu- tions of the Navier-Stokes equations and we determine the equa- tions satisfied by them, involving a Reynolds stress

Under the assumption that the fundamental solution of the two- dimensional vorticity equation with initial data αδ is unique, she constructs a family of initial data λu 0 (λx)