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Chemetov, N. V., and F. Cipriano. "Boundary layer problem: Navier-Stokes equations and Euler equations." NONLINEAR ANALYSIS-REAL WORLD APPLICATIONS. 14 (2013): 2091-2104. Abstract

{This work is concerned with the boundary layer turbulence, which is an outstanding problem in fluid mechanics. We consider an incompressible viscous fluid in 2D domains with permeable walls. The permeability is described by the Yudovich condition. The goal of the article is to study the fluid behavior at vanishing viscosity (large Reynold's numbers). We show that the vanishing viscous limit is a solution of the Euler equations with the Yudovich condition on the inflow region of the boundary. (C) 2013 Elsevier Ltd. All rights reserved.}

Chemetov, N. V., and F. Cipriano. "Boundary layer problem: Navier-Stokes and Euler equations." Bol. Soc. Port. Mat. (2012): 31-34. Abstract

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Chemetov, N. V., and F. Cipriano. "The 2D Euler equations and the statistical transport equations." COMMUNICATIONS IN MATHEMATICAL PHYSICS. 267 (2006): 543-558. Abstract

{We prove the existence of weak solutions for the forward and backward statistical transport equations associated with the 2D Euler equations. Such solutions can be interpreted, respectively, as a statistical Lagrangian and a statistical Eulerian description of the motion of the fluid.}