ShearLab 3D
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[1] Demetrio Labate,et al. Optimally Sparse Representations of 3D Data with C2 Surface Singularities Using Parseval Frames of Shearlets , 2012, SIAM J. Math. Anal..
[2] Felix J. Herrmann,et al. Curvelet-based seismic data processing : A multiscale and nonlinear approach , 2008 .
[3] T. Blumensath,et al. Theory and Applications , 2011 .
[4] Gitta Kutyniok,et al. 1 . 2 Sparsity : A Reasonable Assumption ? , 2012 .
[5] Gitta Kutyniok,et al. Shearlets: Multiscale Analysis for Multivariate Data , 2012 .
[6] E. Candès,et al. Curvelets: A Surprisingly Effective Nonadaptive Representation for Objects with Edges , 2000 .
[7] Michael Elad,et al. Submitted to Ieee Transactions on Image Processing Image Decomposition via the Combination of Sparse Representations and a Variational Approach , 2022 .
[8] Karen O. Egiazarian,et al. Video Denoising, Deblocking, and Enhancement Through Separable 4-D Nonlocal Spatiotemporal Transforms , 2012, IEEE Transactions on Image Processing.
[9] Minh N. Do,et al. Multidimensional Directional Filter Banks and Surfacelets , 2007, IEEE Transactions on Image Processing.
[10] E. Candès. New tight frames of curvelets and optimal representations of objects with C² singularities , 2002 .
[11] Wang-Q Lim,et al. Nonseparable Shearlet Transform , 2013, IEEE Transactions on Image Processing.
[12] Ingrid Daubechies,et al. Ten Lectures on Wavelets , 1992 .
[13] Gitta Kutyniok,et al. Adaptive Directional Subdivision Schemes and Shearlet Multiresolution Analysis , 2007, SIAM J. Math. Anal..
[14] Wang-Q Lim,et al. The Discrete Shearlet Transform: A New Directional Transform and Compactly Supported Shearlet Frames , 2010, IEEE Transactions on Image Processing.
[15] Xiaosheng Zhuang,et al. ShearLab: A Rational Design of a Digital Parabolic Scaling Algorithm , 2011, SIAM J. Imaging Sci..
[16] Gitta Kutyniok,et al. Parabolic Molecules , 2012, Found. Comput. Math..
[17] I. Daubechies,et al. Biorthogonal bases of compactly supported wavelets , 1992 .
[18] O. Christensen. An introduction to frames and Riesz bases , 2002 .
[19] E. Candès,et al. Ridgelets: a key to higher-dimensional intermittency? , 1999, Philosophical Transactions of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences.
[20] S. Mallat. A wavelet tour of signal processing , 1998 .
[21] L. Schumaker,et al. Curves and Surfaces , 1991, Lecture Notes in Computer Science.
[22] Stéphane Mallat,et al. A Wavelet Tour of Signal Processing - The Sparse Way, 3rd Edition , 2008 .
[23] Michael Elad,et al. MCALab: Reproducible Research in Signal and Image Decomposition and Inpainting , 2010, Computing in Science & Engineering.
[24] G. Easley,et al. Sparse directional image representations using the discrete shearlet transform , 2008 .
[25] Gitta Kutyniok,et al. Asymptotic Analysis of Inpainting via Universal Shearlet Systems , 2014, SIAM J. Imaging Sci..
[26] Wang-Q Lim,et al. Optimal Compressive Imaging of Fourier Data , 2015, SIAM J. Imaging Sci..
[27] Minh N. Do,et al. The Nonsubsampled Contourlet Transform: Theory, Design, and Applications , 2006, IEEE Transactions on Image Processing.
[28] Wang-Q Lim,et al. Optimally Sparse Approximations of 3D Functions by Compactly Supported Shearlet Frames , 2011, SIAM J. Math. Anal..
[29] Edward H. Adelson,et al. Shiftable multiscale transforms , 1992, IEEE Trans. Inf. Theory.
[30] Laurent Demanet,et al. Fast Discrete Curvelet Transforms , 2006, Multiscale Model. Simul..
[31] D. Labate,et al. Sparse Multidimensional Representations using Anisotropic Dilation and Shear Operators , 2006 .
[32] Mohamed-Jalal Fadili,et al. 3-D Data Denoising and Inpainting with the Low-Redundancy Fast Curvelet Transform , 2010, Journal of Mathematical Imaging and Vision.
[33] Wang-Q Lim,et al. Compactly supported shearlets are optimally sparse , 2010, J. Approx. Theory.
[34] Gitta Kutyniok,et al. Introduction to Shearlets , 2012 .
[35] Gabriele Steidl,et al. Convex multiclass segmentation with shearlet regularization , 2011, Int. J. Comput. Math..
[36] Wang-Q Lim,et al. Image Separation Using Wavelets and Shearlets , 2010, Curves and Surfaces.
[37] Karlheinz Gröchenig,et al. Acceleration of the frame algorithm , 1993, IEEE Trans. Signal Process..
[38] Michael B. Wakin. Sparse Image and Signal Processing: Wavelets, Curvelets, Morphological Diversity (Starck, J.-L., et al; 2010) [Book Reviews] , 2011, IEEE Signal Processing Magazine.
[39] Mark J. T. Smith,et al. A filter bank for the directional decomposition of images: theory and design , 1992, IEEE Trans. Signal Process..
[40] C. Bachoc,et al. Applied and Computational Harmonic Analysis Tight P-fusion Frames , 2022 .
[41] E. Candès,et al. New tight frames of curvelets and optimal representations of objects with piecewise C2 singularities , 2004 .
[42] Bin Han,et al. Adaptive Multiresolution Analysis Structures and Shearlet Systems , 2011, SIAM J. Numer. Anal..
[43] Minh N. Do,et al. Ieee Transactions on Image Processing the Contourlet Transform: an Efficient Directional Multiresolution Image Representation , 2022 .
[44] MalekiArian,et al. Reproducible Research in Computational Harmonic Analysis , 2009 .
[45] Arian Maleki,et al. Reproducible Research in Computational Harmonic Analysis , 2009, Computing in Science & Engineering.
[46] G. Kutyniok,et al. Construction of Compactly Supported Shearlet Frames , 2010, 1003.5481.
[47] Stphane Mallat,et al. A Wavelet Tour of Signal Processing, Third Edition: The Sparse Way , 2008 .
[48] Jean-Luc Starck,et al. 3D curvelet transforms and astronomical data restoration , 2010, Applied and Computational Harmonic Analysis.
[49] Sören Häuser,et al. Fast Finite Shearlet Transform: a tutorial , 2012 .
[50] Pooran Singh Negi,et al. 3-D Discrete Shearlet Transform and Video Processing , 2012, IEEE Transactions on Image Processing.