A comparative investigation of hydrofoil at angles of attack

International Journal for Numerical Methods in Fluids

Volumn 68, Issue 9, 2012, Pages 1087-1101

  Razavi, Seyed Esmail ^a   Atashbar Orang, Ali ^b  

^a UNIVERSITY OF TABRIZ   (Iran)

^b ISLAMIC AZAD UNIVERSITY   (Iran)

Author keywords

Artificial compressibility; Finite volume; Hydrofoil; Incompressible flow; Method of characteristics; NACA0012; Navier Stokes equations; Upwind scheme

Indexed keywords

ANGLE OF ATTACK; COMPRESSIBILITY; FINITE VOLUME METHOD; HYDROFOILS; INCOMPRESSIBLE FLOW; LAMINAR FLOW; REYNOLDS NUMBER; RUNGE KUTTA METHODS;

ARTIFICIAL COMPRESSIBILITY; ARTIFICIAL VISCOSITY; HIGH REYNOLDS NUMBER; METHOD OF CHARACTERISTICS; NACA0012; NUMERICAL EXPERIMENTS; NUMERICAL INVESTIGATIONS; UP-WIND SCHEME;

NAVIER STOKES EQUATIONS;

EID: 84857039801     PISSN: 02712091     EISSN: 10970363     Source Type: Journal    
DOI: 10.1002/fld.2593     Document Type: Article

References (15)

1. Volpe G. Performance of compressible flow codes at low Mach numbers. AIAA Journal 1993; 31(1):49-56.
2. Gresho PM. Some interesting issues in incompressible fluid dynamics, both in the continuum and in numerical simulation. Journal of Advances in Applied Mechanics 1992; 28:45-140.
3. Chorin AJ. A numerical method for solving incompressible viscous problems. Journal of Computational Physics 1967; 2:12-26.
4. Kwak D, Kiris C, Kim CS. Computational challenges of viscous incompressible flows. Computers & Fluids 2005; 34:283-299.
5. Drikakis D, Govatsos PA, Papatonis DE. A characteristic-based method for incompressible flows. International Journal for Numerical Methods in Fluids 1994; 19:667-685.
6. Neofytou P. Revision of the characteristic-based scheme for incompressible flows. Journal of Computational Physics 2007; 222:475-484.
7. Su X, Zhao Y, Huang X. On the characteristics-based ACM for incompressible flows. Journal of Computational Physics 2007; 227:1-11.
8. Razavi SE, Zamzamian K, Farzadi A. Genuinely multidimensional characteristic-based scheme for incompressible flows. International Journal for Numerical Methods in Fluids 2008; 57:929-949.
9. Razavi SE, Barar F, Farhangmehr V. Characteristics-based finite-volume solution for natural convection around a horizontal cylinder. Journal of Applied Sciences 2008; 8:1905-1911.
10. Hafez M, Shatalov A, Nakajima M. Improved numerical simulations of incompressible flows based on viscous/ inviscid interaction procedures. Computers & Fluids 2007; 36:1588-1591.
11. Rosenfeld M, Wolfshtein M. Numerical calculation of a laminar two dimensional straight cascade flow. Computers & Fluids 1984; 12(4):293-310.
12. Esfahanian V, Akbarzadeh P. A local power-law preconditioning method for steady incompressible flows. 2nd International Conference on Energy Conversion and Conservation, Hammamet, Tunisia, 22-25 April 2010.
13. Marsden O, Bogey C, Bailly Ch. Direct noise computation around a 3-D NACA 0012 airfoil. 12th AIAA/CEAS Aeroacoustics Conference, Cambridge, MA, 8-10 May 2006.
14. Rumsey C, Smith B, Huang G. Description of a website resource for turbulence modeling verification and validation. 40th AIAA Fluid Dynamics Conference and Exhibit, Chicago, IL, 28 June -1 July 2010.
15. Pascazio G, Napolitano M. A staggered-grid finite volume method for the vorticity-velocity equations. Computers & Fluids 1996; 25:433-446.