New WENO Smoothness Indicators Computationally Efficient in the Presence of Corner Discontinuities
暂无分享,去创建一个
[1] Zhen Gao,et al. Mapped Hybrid Central-WENO Finite Difference Scheme for Detonation Waves Simulations , 2013, J. Sci. Comput..
[2] Pep Mulet,et al. Weights Design For Maximal Order WENO Schemes , 2014, J. Sci. Comput..
[3] Weihua Deng,et al. High order finite difference WENO schemes for fractional differential equations , 2013, Appl. Math. Lett..
[4] Yi Jiang,et al. Parametrized Maximum Principle Preserving Limiter for Finite Difference WENO Schemes Solving Convection-Dominated Diffusion Equations , 2013, SIAM J. Sci. Comput..
[5] S. Amat,et al. Lagrange interpolation for continuous piecewise smooth functions , 2008 .
[6] S. Osher,et al. Uniformly High-Order Accurate Nonoscillatory Schemes. I , 1987 .
[7] Chi-Wang Shu,et al. High Order ENO and WENO Schemes for Computational Fluid Dynamics , 1999 .
[8] Sergio Amat,et al. On multiresolution schemes using a stencil selection procedure: applications to ENO schemes , 2007, Numerical Algorithms.
[9] Chi-Wang Shu,et al. Runge-Kutta Discontinuous Galerkin Method Using WENO Limiters , 2005, SIAM J. Sci. Comput..
[10] Jacques Liandrat,et al. On a class of L1-stable nonlinear cell-average multiresolution schemes , 2010, J. Comput. Appl. Math..
[11] Sergio Amat,et al. Data Compression with ENO Schemes: A Case Study☆☆☆ , 2001 .
[12] F. ARÀNDIGA,et al. Analysis of WENO Schemes for Full and Global Accuracy , 2011, SIAM J. Numer. Anal..
[13] Jacques Liandrat,et al. Analysis of a New Nonlinear Subdivision Scheme. Applications in Image Processing , 2006, Found. Comput. Math..
[14] A. Cohen,et al. Quasilinear subdivision schemes with applications to ENO interpolation , 2003 .
[15] S. Osher,et al. Efficient implementation of essentially non-oscillatory shock-capturing schemes,II , 1989 .
[16] S. Osher,et al. Uniformly high order accurate essentially non-oscillatory schemes, 111 , 1987 .
[17] Jacques Liandrat,et al. On a compact non-extrapolating scheme for adaptive image interpolation , 2012, J. Frankl. Inst..
[18] A. A. Shershnev,et al. A Numerical Method for Simulation of Microflows by Solving Directly Kinetic Equations with WENO Schemes , 2013, J. Sci. Comput..
[19] A. Harten. ENO schemes with subcell resolution , 1989 .
[20] Wai-Sun Don,et al. High order weighted essentially non-oscillatory WENO-Z schemes for hyperbolic conservation laws , 2011, J. Comput. Phys..
[21] Alaeddin Malek,et al. High accurate modified WENO method for the solution of Black–Scholes equation , 2015 .
[22] Chi-Wang Shu,et al. High Order Weighted Essentially Nonoscillatory Schemes for Convection Dominated Problems , 2009, SIAM Rev..
[23] Sergio Amat,et al. Adaptive interpolation of images using a new nonlinear cell-average scheme , 2012, Math. Comput. Simul..
[24] Mehdi Dehghan,et al. A high-order weighted essentially non-oscillatory (WENO) finite difference scheme for nonlinear degenerate parabolic equations , 2013, Comput. Phys. Commun..
[25] Nail K. Yamaleev,et al. A systematic methodology for constructing high-order energy stable WENO schemes , 2009, J. Comput. Phys..
[26] Jacques Liandrat,et al. Analysis of a class of nonlinear subdivision schemes and associated multiresolution transforms , 2011, Adv. Comput. Math..
[27] Feng Xiao,et al. Fifth Order Multi-moment WENO Schemes for Hyperbolic Conservation Laws , 2015, J. Sci. Comput..
[28] Chi-Wang Shu. Essentially non-oscillatory and weighted essentially non-oscillatory schemes for hyperbolic conservation laws , 1998 .
[29] Gecheng Zha,et al. Low diffusion E-CUSP scheme with implicit high order WENO scheme for preconditioned Navier-Stokes equations , 2010 .
[30] Jacques Liandrat,et al. On the stability of the PPH nonlinear multiresolution , 2005 .
[31] Gang Li,et al. High-order well-balanced central WENO scheme for pre-balanced shallow water equations , 2014 .
[32] A. Harten. Multiresolution representation of data: a general framework , 1996 .
[33] Kailiang Wu,et al. High-order accurate physical-constraints-preserving finite difference WENO schemes for special relativistic hydrodynamics , 2015, J. Comput. Phys..
[34] Francesc Aràndiga,et al. Nonlinear multiscale decompositions: The approach of A. Harten , 2000, Numerical Algorithms.
[35] Chi-Wang Shu,et al. Efficient Implementation of Weighted ENO Schemes , 1995 .
[36] J. C. Trillo,et al. On a Nonlinear Cell-Average Multiresolution Scheme for Image Compression , 2012 .
[37] Wai-Sun Don,et al. An improved weighted essentially non-oscillatory scheme for hyperbolic conservation laws , 2008, J. Comput. Phys..
[38] Antonio Marquina,et al. Power ENO methods: a fifth-order accurate weighted power ENO method , 2004 .
[39] S. Osher,et al. Weighted essentially non-oscillatory schemes , 1994 .
[40] Pep Mulet,et al. Point-Value WENO Multiresolution Applications to Stable Image Compression , 2010, J. Sci. Comput..
[41] Feng Zheng,et al. Directly solving the Hamilton-Jacobi equations by Hermite WENO Schemes , 2016, J. Comput. Phys..
[42] Jacques Liandrat,et al. On a Power WENO Scheme with Improved Accuracy Near Discontinuities , 2017, SIAM J. Sci. Comput..
[43] Nira Dyn,et al. Approximation of piecewise smooth functions and images by edge-adapted (ENO-EA) nonlinear multiresolution techniques , 2008 .
[44] Sergio Amat,et al. Improving the compression rate versus L1 error ratio in cell-average error control algorithms , 2013, Numerical Algorithms.
[45] J. M. Powers,et al. Mapped weighted essentially non-oscillatory schemes: Achieving optimal order near critical points , 2005 .
[46] Jacques Liandrat,et al. A family of stable nonlinear nonseparable multiresolution schemes in 2D , 2010, J. Comput. Appl. Math..