Third-order accurate finite volume schemes for euler computations on curvilinear meshes

Computers and Fluids

Volumn 30, Issue 7-8, 2001, Pages 875-901

  Rezgui, A ^a   Cinnella, P ^a   Lerat, A ^a  

^a DYNFLUID LABORATORY   (France)

Author keywords

Euler equations; Finite volumes; Third order accuracy

Indexed keywords

AIRFOILS; CYLINDERS (CONTAINERS); SUBSONIC FLOW; TRANSONIC FLOW;

DEFORMED GRIDS;

FINITE VOLUME METHOD;

EULER FLOW; FLUID DYNAMICS; MODELING;

EID: 0035449910     PISSN: 00457930     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0045-7930(01)00033-0     Document Type: Article

References (25)

1. An essentially non-oscillatory scheme on unstructured meshes, analysis and implementation
2. Accurate simulation of turbulent transonic flows over oscillating airfoils
3. A study of turbulent compressible flows over oscillating airfoils using a high-order numerical scheme
4. Line-relaxation methods for a class of centred schemes
5. Finite volume methods
6. A control volume method to solve an elliptic equation on a two-dimensional irregular mesh
7. A finite difference method for the numerical computation of discontinuous solutions of the equations of fluid dynamics
8. Uniformly high-order accurate non-oscillatory schemes III
9. A third-order accurate centered scheme for turbulent compressible flow calculations in aerodynamics
10. Numerical solutions of the Euler equations by finite volume methods using Runge-Kutta time stepping
11. Systems of conservation laws
12. Limitation de flux pour des schémas d'ordre trois dissipatifs
13. High-order accurate compact and non compact schemes for compressible flows
14. Computational efficiency achieved by time-splitting of finite-difference operators
15. Steady supersonic flowfields with embedded subsonic regions
16. An analysis of accuracy and convergence of finite volume methods
17. A time-split finite-volume technique for three-dimensional blunt-body flow
18. Approximate Riemann solvers parameter vectors and difference schemes
19. On the convergence of monotone finite-difference schemes with variable space differencing
20. Accuracy of schemes with non-uniform meshes for compressible fluid flows
21. Accuracy of schemes for the Euler equations with non uniform meshes