WENO Interpolation-Based and Upwind-Biased Free-Stream Preserving Nonlinear Schemes
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[1] Arnab Kumar De,et al. Analysis of a new high resolution upwind compact scheme , 2006, J. Comput. Phys..
[2] Chi-Wang Shu,et al. Monotonicity Preserving Weighted Essentially Non-oscillatory Schemes with Increasingly High Order of Accuracy , 2000 .
[3] Xiaogang Deng,et al. A family of hybrid cell-edge and cell-node dissipative compact schemes satisfying geometric conservation law , 2015 .
[4] P. D. Thomas,et al. Navier-Stokes simulation of three-dimensional hypersonic equilibriumflows with ablation , 1990 .
[5] J. M. Powers,et al. Mapped weighted essentially non-oscillatory schemes: Achieving optimal order near critical points , 2005 .
[6] Rong Wang,et al. A New Mapped Weighted Essentially Non-oscillatory Scheme , 2012, J. Sci. Comput..
[7] Pengxin Liu,et al. Piecewise Polynomial Mapping Method and Corresponding WENO Scheme with Improved Resolution , 2015 .
[8] Huayong Liu,et al. Geometric conservation law and applications to high-order finite difference schemes with stationary grids , 2011, J. Comput. Phys..
[9] Miguel R. Visbal,et al. On the use of higher-order finite-difference schemes on curvilinear and deforming meshes , 2002 .
[10] Sergio Pirozzoli,et al. On the spectral properties of shock-capturing schemes , 2006, J. Comput. Phys..
[11] C. Tam,et al. Dispersion-relation-preserving finite difference schemes for computational acoustics , 1993 .
[12] Wai-Sun Don,et al. An improved weighted essentially non-oscillatory scheme for hyperbolic conservation laws , 2008, J. Comput. Phys..
[13] S. Osher,et al. Efficient implementation of essentially non-oscillatory shock-capturing schemes,II , 1989 .
[14] Tetuya Kawamura,et al. New higher-order upwind scheme for incompressible Navier-Stokes equations , 1985 .
[15] M. Pino Martín,et al. Optimization of nonlinear error for weighted essentially non-oscillatory methods in direct numerical simulations of compressible turbulence , 2007, J. Comput. Phys..
[16] Hiroshi Maekawa,et al. A class of high-order dissipative compact schemes , 1996 .
[17] S. Osher,et al. Weighted essentially non-oscillatory schemes , 1994 .
[18] Chi-Wang Shu,et al. Efficient Implementation of Weighted ENO Schemes , 1995 .
[19] Xiaogang Deng,et al. Developing high-order weighted compact nonlinear schemes , 2000 .
[20] Sanjiva K. Lele,et al. High-order localized dissipation weighted compact nonlinear scheme for shock- and interface-capturing in compressible flows , 2017, J. Comput. Phys..
[21] T. Nonomura,et al. Symmetric-conservative metric evaluations for higher-order finite difference scheme with the GCL identities on three-dimensional moving and deforming mesh , 2012 .
[22] H. C. Yee. Upwind and Symmetric Shock-Capturing Schemes , 1987 .
[23] Dong Sun,et al. A Fourth-Order Symmetric WENO Scheme with Improved Performance by New Linear and Nonlinear Optimizations , 2017, J. Sci. Comput..
[24] Chi-Wang Shu,et al. High Order Weighted Essentially Nonoscillatory Schemes for Convection Dominated Problems , 2009, SIAM Rev..
[25] Taku Nonomura,et al. Freestream and vortex preservation properties of high-order WENO and WCNS on curvilinear grids , 2010 .
[26] Chi-Wang Shu,et al. Development of nonlinear weighted compact schemes with increasingly higher order accuracy , 2008, J. Comput. Phys..
[27] Taku Nonomura,et al. Robust explicit formulation of weighted compact nonlinear scheme , 2013 .
[28] Wai-Sun Don,et al. High order weighted essentially non-oscillatory WENO-Z schemes for hyperbolic conservation laws , 2011, J. Comput. Phys..
[29] Bruno Costa,et al. An improved WENO-Z scheme , 2016, J. Comput. Phys..