@article { ISI:000324332300002,
	title = {The Inviscid Limit for the Navier-Stokes Equations with Slip Condition on Permeable Walls},
	journal = {JOURNAL OF NONLINEAR SCIENCE},
	volume = {23},
	number = {{5}},
	year = {2013},
	note = {<p>n/a</p>
},
	month = {{OCT}},
	pages = {731-750},
	publisher = {{SPRINGER}},
	type = {{Article}},
	address = {{233 SPRING ST, NEW YORK, NY 10013 USA}},
	abstract = {<p>{We consider the Navier-Stokes equations in a 2D-bounded domain with general non-homogeneous Navier slip boundary conditions prescribed on permeable boundaries, and study the vanishing viscosity limit. We prove that solutions of the Navier-Stokes equations converge to solutions of the Euler equations satisfying the same Navier slip boundary condition on the inflow region of the boundary. The convergence is strong in Sobolev{\textquoteright}s spaces , which correspond to the spaces of the data.}</p>
},
	keywords = {Boundary layer, Euler equations, Navier slip boundary conditions, Turbulence}, Vanishing viscosity, {Navier-Stokes equations},
	issn = {{0938-8974}},
	doi = {{10.1007/s00332-013-9166-5}},
	author = {Chemetov, N. V. and Cipriano, F.}
}
