Comparison of Robustness and Efficiency for SIMPLE and CLEAR Algorithms with 13 High-Resolution Convection Schemes in Compressible Flows
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Ya-Ling He | Wen-Quan Tao | Jian-Fei Zhang | Zhiguo Qu | W. Tao | Ya-Ling He | Z. Qu | Jin-Ping Wang | Jin-Ping Wang | Jianfei Zhang
[1] Robin L. Elder,et al. A high-resolution pressure-based method for compressible flows , 1997 .
[2] M. Darwish,et al. A high-resolution pressure-based algorithm for fluid flow at all speeds , 2001 .
[3] M. Darwish,et al. A NEW HIGH-RESOLUTION SCHEME BASED ON THE NORMALIZED VARIABLE FORMULATION , 1993 .
[4] S. Patankar,et al. Pressure based calculation procedure for viscous flows at all speeds in arbitrary configurations , 1988 .
[5] D. Spalding,et al. A calculation procedure for heat, mass and momentum transfer in three-dimensional parabolic flows , 1972 .
[6] B. V. Leer,et al. Towards the ultimate conservative difference scheme. II. Monotonicity and conservation combined in a second-order scheme , 1974 .
[7] M. L. Mason,et al. The effect of throat contouring on two-dimensional converging-diverging nozzles at static conditions , 1980 .
[8] Zhiguo Qu,et al. A NOVEL SEGREGATED ALGORITHM FOR INCOMPRESSIBLE FLUID FLOW AND HEAT TRANSFER PROBLEMS—CLEAR (COUPLED AND LINKED EQUATIONS ALGORITHM REVISED) PART I: MATHEMATICAL FORMULATION AND SOLUTION PROCEDURE , 2004 .
[9] UPWIND SCHEMES FOR CONVECTION DOMINATED PROBLEMS , 2005 .
[10] P. Roe. CHARACTERISTIC-BASED SCHEMES FOR THE EULER EQUATIONS , 1986 .
[11] P. Sweby. High Resolution Schemes Using Flux Limiters for Hyperbolic Conservation Laws , 1984 .
[12] Chao-An Lin,et al. Simple High-Order Bounded Convection Scheme to Model Discontinuities , 1997 .
[13] Yeng-Yung Tsui,et al. A Pressure-Based Unstructured-Grid Algorithm Using High-Resolution Schemes for All-Speed Flows , 2008 .
[14] T. Siikonen,et al. AN ARTIFICIAL COMPRESSIBILITY METHOD FOR INCOMPRESSIBLE FLOWS , 2001 .
[15] Yang Liu,et al. An oscillation-free high order TVD/CBC-based upwind scheme for convection discretization , 2011, Numerical Algorithms.
[16] Dohyung Lee,et al. A NODE-CENTERED PRESSURE-BASED METHOD FOR ALL SPEED FLOWS ON UNSTRUCTURED GRIDS , 2003 .
[17] M. Darwish,et al. PRESSURE-BASED ALGORITHMS FOR MULTIFLUID FLOW AT ALL SPEEDS—PART I: MASS CONSERVATION FORMULATION , 2004 .
[18] Ya-Ling He,et al. A comprehensive performance comparison for segregated algorithms of flow and heat transfer in complicated geometries , 2008 .
[19] B. V. Leer,et al. Towards the Ultimate Conservative Difference Scheme , 1997 .
[20] P. Gaskell,et al. Curvature‐compensated convective transport: SMART, A new boundedness‐ preserving transport algorithm , 1988 .
[21] Bo Yu,et al. A NEW HIGH-ORDER-ACCURATE AND BOUNDED SCHEME FOR INCOMPRESSIBLE FLOW , 2003 .
[22] Bo Yu,et al. DISCUSSION ON NUMERICAL STABILITY AND BOUNDEDNESS OF CONVECTIVE DISCRETIZED SCHEME , 2001 .
[23] Graham de Vahl Davis,et al. Advances in Computational Heat Transfer , 2006 .
[24] F. Pinho,et al. A convergent and universally bounded interpolation scheme for the treatment of advection , 2003 .
[25] M. Darwish,et al. PRESSURE-BASED ALGORITHMS FOR MULTIFLUID FLOW AT ALL SPEEDS—PART II: GEOMETRIC CONSERVATION FORMULATION , 2004 .
[26] Rafael Alves Bonfim de Queiroz,et al. Assessment of a high‐order finite difference upwind scheme for the simulation of convection–diffusion problems , 2009 .
[27] J. Zhu. A low-diffusive and oscillation-free convection scheme , 1991 .
[28] Yen-Sen Chen,et al. Development of a parallelized 2D/2D-axisymmetric Navier-Stokes equation solver for all-speed gas flows , 2011 .
[29] José C. Páscoa,et al. A hybrid pressure–density‐based algorithm for the Euler equations at all Mach number regimes , 2012 .