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sunfluidh:sunfluidh_description [2016/01/19 15:57] yannsunfluidh:sunfluidh_description [2017/12/02 14:42] (Version actuelle) yann
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 ==== A brief Description of SUNFLUIDH ==== ==== A brief Description of SUNFLUIDH ====
 +[[:start|Click here to come back to the previous page]]
  
-SUNFLUIDH is a computational software developped by Yann Fraigneau at LIMSI in order to maintain the know-how of the lab in terms of numerical methods development and to be able to respond to the needs of the searchers in the domain of computational fluid dynamics. + 
-A brief description of the computational software is here presented. More details are provided in the documents that can be downloaded [[ https://p2i.limsi.fr/p2i:logiciels:logiciels_limsi_meca | here ]].+SUNFLUIDH is a computational software developped by Yann Fraigneau at LIMSI in order to maintain the know-how of the lab in terms of numerical methods development and to be able to respond to the needs of the researchers in the domain of computational fluid dynamics. 
 +A brief description of the computational software is here presented. \\ **More details are provided in the documents that can be downloaded __[[sunfluidh:sunfluidh_full_documents|here]]__.**
  
  
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      * multi-component flows, reactive flows      * multi-component flows, reactive flows
      * turbulent flows (by means of DNS or LES approaches)      * turbulent flows (by means of DNS or LES approaches)
-     diphasic incompressible flows based on a level set method (in progress)+     * incompressible two-phase flows based on a level set method (in progress) 
  
 === Geometries === === Geometries ===
  
-The geometrical configurations mainly rely on a cartesian topology as the mesh is restricted to an orthogonal strutured form. It is however possible to define complex geometries by means of immersed bodies wich modelize solid parts.+The geometrical configurations mainly rely on a cartesian topology as the mesh is restricted to an orthogonal structured form. It is however possible to define complex geometries by means of immersed bodies which modelize solid parts.
 Cylindrical geometries are also available. Cylindrical geometries are also available.
 +
  
 === Numerical Methods === === Numerical Methods ===
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         * 2nd order Crank-nicolson method (semi-implicit scheme)         * 2nd order Crank-nicolson method (semi-implicit scheme)
         * 2nd order multi-step operator splitting methods (explicit schemes for reactive flows)         * 2nd order multi-step operator splitting methods (explicit schemes for reactive flows)
-     * 4th order centered compact scheme in space coupled with the following time discretization :+     * 4th order centered compact scheme in space coupled with the following time discretization
         * 2nd order Crank-nicolson method (semi-implicit scheme)         * 2nd order Crank-nicolson method (semi-implicit scheme)
         * 3rd order Runge-Kutta scheme (explicit scheme)         * 3rd order Runge-Kutta scheme (explicit scheme)
 +        * Hydrid scheme 2nd order Crank-Nicolson scheme / 3rd order Runge-Kutta scheme
  
 The projection method implies a Poisson's equation that can be solved with different methods : The projection method implies a Poisson's equation that can be solved with different methods :
      * The partial diagonalisation of the laplacian operator (a direct method suitable for separate problems only)      * The partial diagonalisation of the laplacian operator (a direct method suitable for separate problems only)
-     * The Relaxed Gauss-Seidel method couled with a muti-grid approach in order to accelerate the convergence (an iterative method applicable for any problem)+     * The Relaxed Gauss-Seidel method coupled with a multi-grid approach in order to accelerate the convergence (an iterative method applicable for any problem)
  
 This last method can be used for different formulations of the Poisson equation :\\ This last method can be used for different formulations of the Poisson equation :\\
-    * $\nabla\frac{1}{\rho}\nabla \phi=S$ where S is proportional to the divergence of the momentum.\\ +    * $\nabla\frac{1}{\rho}\nabla \phi=S$ where S is a function of the divergence of the momentum.\\ 
-    * $\Delta \phi = S$  where S is proportional to the divergence of the velocity.+    * $\Delta \phi = S$  where S is a function of the divergence of the velocity. 
 + 
 +[[:start|Click here to come back to the previous page]]
sunfluidh/sunfluidh_description.1453215450.txt.gz · Dernière modification : 2016/01/19 15:57 de yann

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