COMPACT FOURTH-ORDER FINITE DIFFERENCE SCHEMES FOR HELMHOLTZ EQUATION WITH HIGH WAVE NUMBERS
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[1] Seongjai Kim,et al. Compact schemes for acoustics in the frequency domain , 2003 .
[2] Yongbin Ge,et al. A fourth‐order compact finite difference scheme for the steady stream function–vorticity formulation of the Navier–Stokes/Boussinesq equations , 2003 .
[3] Farzad Mashayek,et al. A compact finite difference method on staggered grid for Navier–Stokes flows , 2006 .
[4] Stefan A. Sauter,et al. Is the Pollution Effect of the FEM Avoidable for the Helmholtz Equation Considering High Wave Numbers? , 1997, SIAM Rev..
[5] B. Fornberg,et al. A compact fourth‐order finite difference scheme for the steady incompressible Navier‐Stokes equations , 1995 .
[6] E. Turkel,et al. Operated by Universities Space Research AssociationAccurate Finite Difference Methods for Time-harmonic Wave Propagation* , 1994 .
[7] Weiwei Sun,et al. A Fast Algorithm for the Electromagnetic Scattering from a Large Cavity , 2005, SIAM J. Sci. Comput..
[8] Jie Shen,et al. Spectral Approximation of the Helmholtz Equation with High Wave Numbers , 2005, SIAM J. Numer. Anal..
[9] Y. V. S. S. Sanyasiraju,et al. Higher order semi compact scheme to solve transient incompressible Navier-Stokes equations , 2005 .
[10] Jie Shen,et al. Spectral and High-Order Methods with Applications , 2006 .
[11] D. Xiu,et al. An efficient spectral method for acoustic scattering from rough surfaces , 2007 .
[12] W. Spotz. High-Order Compact Finite Difference Schemes for Computational Mechanics , 1995 .
[13] E. Erturk,et al. Fourth‐order compact formulation of Navier–Stokes equations and driven cavity flow at high Reynolds numbers , 2004, ArXiv.