A refining estimation for adaptive solution of wave equation based on curvelets
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[1] M. Berger,et al. Adaptive mesh refinement for hyperbolic partial differential equations , 1982 .
[2] E. Candès,et al. Curvelets and Fourier Integral Operators , 2003 .
[3] E. Candès,et al. The curvelet representation of wave propagators is optimally sparse , 2004, math/0407210.
[4] Laurent Demanet,et al. Fast Discrete Curvelet Transforms , 2006, Multiscale Model. Simul..
[5] L. Demanet. Curvelets, Wave Atoms, and Wave Equations , 2006 .
[6] Jianwei Ma,et al. Curvelets for surface characterization , 2007 .
[7] Gerlind Plonka-Hoch,et al. Combined Curvelet Shrinkage and Nonlinear Anisotropic Diffusion , 2007, IEEE Transactions on Image Processing.
[8] François-Xavier Le Dimet,et al. Curvelet-Based Snake for Multiscale Detection and Tracking of Geophysical Fluids , 2006, IEEE Transactions on Geoscience and Remote Sensing.
[9] Frans Pretorius,et al. Adaptive mesh refinement for coupled elliptic-hyperbolic systems , 2006, J. Comput. Phys..
[10] David L. Donoho,et al. The Curvelet Transform for Image , 2000 .
[11] E. Candès,et al. Curvelets: A Surprisingly Effective Nonadaptive Representation for Objects with Edges , 2000 .
[12] E. Candès,et al. New tight frames of curvelets and optimal representations of objects with piecewise C2 singularities , 2004 .
[13] Jin Cheng. A class of parallel difference methods for solving two - dimensional wave equation , 2000 .