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  2. Mathematical and Numerical Foundations of Turbulence Models and Applications
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  4. An iterative procedure to solve a coupled two-fluids turbulence model

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Mathematical and Numerical Foundations of Turbulence Models and Applications

Zang , Spectral methods - Evolution to complex geometries and applications to fluid dynamics. Del Pino and O. Pironneau , A fictitious domain based on general pde's solvers , in Proc. Morgan Ed.


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Girault and P. Springer-Verlag, Germany Launder and D. Spalding , Mathematical Modeling of Turbulence.

Recensie(s)

Academic Press, London, UK Lederer and R. Lewandowski , The mathematical analysis of the coupling of a turbulent kinetic energy equation to the Navier-Stokes equation with an eddy viscosity.

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Nonlinear Anal. Lions and E. Dunod, Paris, France Mohammadi and O.


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Pironneau , Analysis of the k-epsilon turbulence model. Masson, Paris Piquet , Turbulent Flows , Models and Physics. Springer, Germany Sixth edition, DCW Industries, inc.

An iterative procedure to solve a coupled two-fluids turbulence model

California, USA Journals Seminars Books Theses Authors. Between and. An iterative procedure to solve a coupled two-fluids turbulence model. Abstract This paper introduces a scheme for the numerical approximation of a model for two turbulent flows with coupling at an interface. References [1] J. About Help Legal notice Contact.