A new framework for complex wavelet transforms
暂无分享,去创建一个
[1] Justin K. Romberg,et al. Multiscale edge grammars for complex wavelet transforms , 2001, Proceedings 2001 International Conference on Image Processing (Cat. No.01CH37205).
[2] D. Donoho,et al. Translation-Invariant De-Noising , 1995 .
[3] I. Selesnick. The Double Density DWT , 2001 .
[4] Julian Magarey,et al. Wavelet Transforms in Image Processing , 1998 .
[5] I. Selesnick. Hilbert transform pairs of wavelet bases , 2001, IEEE Signal Processing Letters.
[6] A. Grossmann,et al. DECOMPOSITION OF HARDY FUNCTIONS INTO SQUARE INTEGRABLE WAVELETS OF CONSTANT SHAPE , 1984 .
[7] Nick G. Kingsbury,et al. Hidden Markov tree modeling of complex wavelet transforms , 2000, 2000 IEEE International Conference on Acoustics, Speech, and Signal Processing. Proceedings (Cat. No.00CH37100).
[8] Guy Drijkoningen,et al. Three-dimensional Attributes For Seismic Interpretation. , 2000 .
[9] Minh N. Do,et al. Pyramidal directional filter banks and curvelets , 2001, Proceedings 2001 International Conference on Image Processing (Cat. No.01CH37205).
[10] Ivan W. Selesnick,et al. The design of approximate Hilbert transform pairs of wavelet bases , 2002, IEEE Trans. Signal Process..
[11] Mark J. T. Smith,et al. A filter bank for the directional decomposition of images: theory and design , 1992, IEEE Trans. Signal Process..
[12] C. Burrus,et al. Noise reduction using an undecimated discrete wavelet transform , 1996, IEEE Signal Processing Letters.
[13] Richard Kronland-Martinet,et al. Reading and Understanding Continuous Wavelet Transforms , 1989 .
[14] Nick G. Kingsbury,et al. Prediction of coefficients from coarse to fine scales in the complex wavelet transform , 2000, 2000 IEEE International Conference on Acoustics, Speech, and Signal Processing. Proceedings (Cat. No.00CH37100).
[15] David L. Donoho,et al. Digital curvelet transform: strategy, implementation, and experiments , 2000, SPIE Defense + Commercial Sensing.
[16] Hans Knutsson,et al. Signal processing for computer vision , 1994 .
[17] G. Beylkin. On the representation of operators in bases of compactly supported wavelets , 1992 .
[18] I. Daubechies. Orthonormal bases of compactly supported wavelets , 1988 .
[19] Steven K. Rogers,et al. Discrete, spatiotemporal, wavelet multiresolution analysis method for computing optical flow , 1994 .
[20] Julian Magarey,et al. Motion estimation using complex wavelets , 1996, 1996 IEEE International Conference on Acoustics, Speech, and Signal Processing Conference Proceedings.
[21] Ivan W. Selesnick,et al. The double-density dual-tree DWT , 2004, IEEE Transactions on Signal Processing.
[22] Ronald R. Coifman,et al. Brushlets: A Tool for Directional Image Analysis and Image Compression , 1997 .
[23] Edward H. Adelson,et al. Shiftable multiscale transforms , 1992, IEEE Trans. Inf. Theory.
[24] Nurgun Erdol,et al. The optimal wavelet transform and translation invariance , 1994, Proceedings of ICASSP '94. IEEE International Conference on Acoustics, Speech and Signal Processing.
[25] C. Sidney Burrus,et al. Multidimensional, mapping-based complex wavelet transforms , 2005, IEEE Transactions on Image Processing.
[26] Eero P. Simoncelli,et al. A Parametric Texture Model Based on Joint Statistics of Complex Wavelet Coefficients , 2000, International Journal of Computer Vision.
[27] P. P. Vaidyanathan,et al. A new class of two-channel biorthogonal filter banks and wavelet bases , 1995, IEEE Trans. Signal Process..
[28] Mark J. T. Smith,et al. Analysis/synthesis techniques for subband image coding , 1990, IEEE Trans. Acoust. Speech Signal Process..
[29] Thomas W. Parks,et al. A translation-invariant wavelet representation algorithm with applications , 1996, IEEE Trans. Signal Process..
[30] Haitao Guo,et al. Theory and applications of the shift-invariant, time-varying and undecimated wavelet transforms , 1995 .
[31] Stéphane Mallat,et al. Zero-crossings of a wavelet transform , 1991, IEEE Trans. Inf. Theory.
[32] Gilbert Strang,et al. Wavelets and Dilation Equations: A Brief Introduction , 1989, SIAM Rev..
[33] José M. F. Moura,et al. Scaling functions robust to translations , 1998, IEEE Trans. Signal Process..
[34] C. Sidney Burrus,et al. Directional, shift-insensitive, complex wavelet transforms with controllable redundancy , 2002 .
[35] Ramesh A. Gopinath,et al. The phaselet transform-an integral redundancy nearly shift-invariant wavelet transform , 2003, IEEE Trans. Signal Process..
[36] Richard G. Baraniuk,et al. Directional Scale Analysis For Seismic Interpretation , 1999 .
[37] A J Ahumada,et al. Model of human visual-motion sensing. , 1985, Journal of the Optical Society of America. A, Optics and image science.
[38] Julian Magarey,et al. Robust motion estimation using complex wavelets , 1997, TENCON '97 Brisbane - Australia. Proceedings of IEEE TENCON '97. IEEE Region 10 Annual Conference. Speech and Image Technologies for Computing and Telecommunications (Cat. No.97CH36162).
[39] I. Selesnick. Low-pass filters realizable as all-pass sums: design via a new flat delay filter , 1999 .
[40] N. Kingsbury. Image processing with complex wavelets , 1999, Philosophical Transactions of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences.