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[GLRT90] R. Glowinski, W. Lawton, M. Ravachol, and E. Tenenbaum. Wavelet solution of linear and nonlinear elliptic, parabolic and hyperbolic problems in one dimension. In Proceedings of the Ninth SIAM International Conference on Computing Methods in Applied Sciences and Engineering , Philadelphia, 1990.

[GLT93] T. N. T. Goodman, S. L. Lee, and W. S. Tang. Wavelets in wandering subspaces. Tran. American Math. Society , 338(2):639–654, August 1993.

[GOB92] R. A. Gopinath, J. E. Odegard, and C. S. Burrus. On the correlation structure of multiplicity M-scaling functions and wavelets. In Proceedings of the IEEE International Symposium on Circuits and Systems , pages 959–962, ISCAS-92, San Diego, CA, May 1992.

[GOB94] R. A. Gopinath, J. E. Odegard, and C. S. Burrus. Optimal wavelet representation of signals and the wavelet sampling theorem. IEEE Transactions on Circuits and Systems II , 41(4):262–277, April 1994. Also a Tech. Report No. CML TR-92-05, April 1992, revised Aug. 1993.

[GOL*94a] H. Guo, J. E. Odegard, M. Lang, R. A. Gopinath, I. Selesnick, and C. S. Burrus. Speckle reduction via wavelet soft-thresholding with application to SAR based ATD/R. In Proceedings of SPIE Conference 2260 , San Diego, July 1994.

[GOL*94b] H. Guo, J. E. Odegard, M. Lang, R. A. Gopinath, I. W. Selesnick, and C. S. Burrus. Wavelet based speckle reduction with application to SAR based ATD/R. In Proceedings of the IEEE International Conference on Image Processing , pages I:75–79, IEEE ICIP-94, Austin, Texas, November 13-16 1994.

[Gop90]Ramesh A. Gopinath. The Wavelet Transforms and Time-Scale Analysis of Signals . Master’s thesis, Rice University, Houston, Tx 77251, 1990.

[Gop92] Ramesh A. Gopinath. Wavelets and Filter Banks – New Results and Applications . PhD thesis, Rice University, Houston, Tx, August 1992.

[Gop96a] R. A. Gopinath. Modulated filter banks and local trigonometric bases - some connections. Oct 1996. in preparation.

[Gop96b] R. A. Gopinath. Modulated filter banks and wavelets, a general unified theory. In Proceedings of the IEEE International Conference on Acoustics, Speech, and Signal Processing , pages 1585–1588, IEEE ICASSP-96, Atlanta, May 7–10 1996.

[GORB96] J. G ̈tze, J. E. Odegard, P. Rieder, and C. S. Burrus. Approximate moments and regularity of efficiently implemented orthogonal wavelet transforms. In P roceedings of the IEEE International Symposium on Circuits and Systems , pages II–405–408, IEEE ISCAS-96, Atlanta, May 12-14 1996.

[Gri93] Gustaf Gripenberg. Unconditional bases of wavelets for Sobelov spaces. SIAM Journal of Mathematical Analysis , 24(4):1030–1042, July 1993.

[Guo94] Haitao Guo. Redundant Wavelet Transform and Denoising . Technical Report CML-9417, ECE Dept and Computational Mathematics Lab, Rice University, Houston, Tx, December 1994.

[Guo95] Haitao Guo. Theory and Applications of the Shift-Invariant, Time-Varying and Undecimated Wavelet Transform . Master’s thesis, ECE Department, Rice University, April 1995.

[Guo97] Haitao Guo. Wavelets for Approximate Fourier Transform and Data Compression . PhD thesis, ECE Department, Rice University, Houston, Tx, May 1997.

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Source:  OpenStax, Wavelets and wavelet transforms. OpenStax CNX. Aug 06, 2015 Download for free at https://legacy.cnx.org/content/col11454/1.6
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