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172 BIBLIOGRAPHY<br />

[10] T. Berger. Rate Distortion Theory. Prentice-Hall, Englewood Cliffs, NJ, 1971.<br />

[11] J. Bergh and J. Löfström. Interpolation Spaces: An Introduction. Springer-Verlag,<br />

1976.<br />

[12] Julian Besag. Spatial interaction and the statistical analysis of lattice systems (with<br />

discussion). J. Royal Statistical Society, Series B, Methodological, 36:192–236, 1974.<br />

[13] G. Beylkin. Discrete radon transform. IEEE Transactions on Acoustics, Speech and<br />

Signal Processing, ASSP-35(2):162–72, Feb. 1987.<br />

[14] G. Beylkin. On the fast Fourier transform of functions with singularities. Applied and<br />

Computational Harmonic Analysis, 2(4):363–81, 1995.<br />

[15] Peter Bloomfield. Fourier Analysis of Time Series: An Introduction. John Wiley &<br />

Sons, 1976.<br />

[16] Stephen Boyd. Ee364: <strong>Convex</strong> optimization, class notes.<br />

http://www.stanford.edu/class/ee364/, Winter 1997.<br />

[17] Ronald N. Bracewell. The Fourier Transform and Its Applications. McGraw-Hill,<br />

1986.<br />

[18] M. L. Brady. A fast discrete approximation algorithm for the radon transform. SIAM<br />

J. Computing, 27(1):107–19, February 1998.<br />

[19] E. Oran Brigham. Fast Fourier Transform. Prentice-Hall, 1974.<br />

[20] C. Sidney Burrus, Ramesh A. Gopinath, and Haitao Guo. Introduction to Wavelets<br />

and Wavelet Transforms: A Primer. Prentice Hall, 1998.<br />

[21] Emmanuel J. Candès. Ridgelets: Theory and Applications. PhD thesis, Stanford<br />

University, 1998.<br />

[22] Emmanuel J. Candès. Harmonic analysis of neural networks. Applied and Computational<br />

Harmonic Analysis, 6(2):197–218, 1999.<br />

[23] J. Capon. A probabilistic model for run-length coding of pictures. IRE Transactions<br />

on Information Theory, pages 157–63, 1959.

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