0.16 References  (Page 16/22)

[OB95] J. E. Odegard and C. S. Burrus. Design of near-orthogonal filter banks and wavelets by Lagrange multipliers. 1995.

[OB96a] Jan E. Odegard and C. Sidney Burrus. New class of wavelets for signal approximation. In Proceedings of the IEEE International Symposium on Circuits and Systems , pages II–189– 192, IEEE ISCAS-96, Atlanta, May 12-15 1996.

[OB96b] Jan E. Odegard and C. Sidney Burrus. Toward a new measure of smoothness for the design of wavelet basis. In Proceedings of the IEEE International Conference on Acoustics, Speech, and Signal Processing , pages III–1467–1470, IEEE ICASSP-96, Atlanta, May 7–10 1996.

[OB97] J. E. Odegard and C. S. Burrus. Wavelets with new moment approximation properties. IEEE Transactions on Signal Processing , to be submitted 1997.

[Ode96] J. E. Odegard. Moments, smoothness and optimization of wavelet systems . PhD thesis, Rice University, Houston, TX 77251, USA, May 1996.

[OGB92] J. E. Odegard, R. A. Gopinath, and C. S. Burrus. Optimal wavelets for signal decomposition and the existence of scale limited signals. In Proceedings of the IEEE International Conference on Signal Processing , pages IV 597–600, ICASSP-92, San Francisco, CA, March 1992.

[OGB94] J. E. Odegard, R. A. Gopinath, and C. S. Burrus. Design of Linear Phase Cosine Modulated Filter Banks for Subband Image Compression . Technical Report CML TR94-06, Computational Mathematics Laboratory, Rice University, Houston, TX, February 1994.

[OGL*95] J. E. Odegard, H. Guo, M. Lang, C. S. Burrus, R. O. Wells, Jr., L. M. Novak, and M. Hiett. Wavelet based SAR speckle reduction and image compression. In Proceedings of SPIE Conference 2487, Algorithms for SAR Imagery II, Orlando, April 17–21 1995.

[OS89] A. V. Oppenheim and R. W. Schafer. Discrete-Time Signal Processing . Prentice-Hall, Englewood Cliffs, NJ, 1989.

[OY87] Ozdo ̆an Yilmaz. Seismic Data Processing . Society of Exploration Geophysicists, Tulsa, 1987. Stephen M. Doherty editor.

[P P89] P. P. Vaidyanathan and Z. Do ̆anata. The role of lossless systems in modern digital signal processing: a tutorial. IEEE Transactions on Education , August 1989.

[Pap77] Athanasios Papoulis. Signal Analysis . McGraw-Hill, New York, 1977.

[PB87] T. W. Parks and C. S. Burrus. Digital Filter Design . John Wiley&Sons, New York, 1987. [Newer version in OpenStax https://legacy.cnx.org/content/col10598/latest/

[PKC96] J. C. Pesquet, H. Krim, and H. Carfantan. Time-invariant orthonormal wavelet representations. IEEE Transactions on Signal Processing , 44(8):1964–1970, August 1996.

[Plo95a] G. Plonka. Approximation order provided by refinable function vectors . Technical Report 95/1, Universit ̈t Rostock, 1995. To appear in: Constructive Approximation.

[Plo95b] G. Plonka. Approximation properties of multi-scaling functions: a fourier approach. 1995. Rostock. Math. Kolloq. 49, 115–126.

[Plo95c] G. Plonka. Factorization of refinement masks of function vectors. In C. K. Chui and L. L. Schumaker, editors, Wavelets and Multilevel Approximation , pages 317–324, World Scientific Publishing Co., Singapore, 1995.