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Abstract: We consider the Navier-Stokes-Alpha model as an approximation of turbulent flows under realistic, non-periodic, boundary conditions. We derive that the variational formulation of Navier-Stokes-Alpha model under non-periodic boundary conditions, and prove that it has a unique weak solution. Next we consider finite element approximation of the model. We give semi discretization of the model and prove convergence of the method. (Update)

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@misc{ -unknown,
  title = "Unknown",
  url = "citeseer.ist.psu.edu/658408.html" }
Citations (may not include all citations):
509   Sobolev Spaces (context) - Adams - 1975
24   Navier-Stokes Equations Theory and Numerical Analysis (context) - Temam - 2001
7   Fundamental Mechanics of Fluids (context) - Currie - 1984
1   Wynne A connection between the Camassa-Holm equations and tu.. (context) - Chen, Foias et al. - 1999
1   Journal of Applied Mathematics and Computation (context) - Weak, boundary et al. - 2002
1   Wynne The CamassaHolm equations and turbulence flows in pipe.. (context) - Chen, Foias et al. - 1999
1   Introductory Functional Analysis with Applications (context) - Kreyzig - 1978
1   Titi the Navier-Stokes alpha model of fluid turbulence (context) - Foias, Holm
1   Titi Direct numerical simulation of the Navier-Stokes alpha .. (context) - Chen, Holm - 1999
1   Finite Element Methods For Eliptic Problems (context) - Ciarlet - 1978
1   Titi The three dimensional viscous Camassa-Holm equations (context) - Foias, Holm - 2001
1   Wynne The CamassaHolm equations as a closure model for turbu.. (context) - Chen, Foias et al. - 1998
1   Liakos No-slip boundary conditions for the Navier-Stokes equ.. (context) - glar - 2003

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