10.03.2015 Views

sparse image representation via combined transforms - Convex ...

sparse image representation via combined transforms - Convex ...

sparse image representation via combined transforms - Convex ...

SHOW MORE
SHOW LESS

You also want an ePaper? Increase the reach of your titles

YUMPU automatically turns print PDFs into web optimized ePapers that Google loves.

BIBLIOGRAPHY 175<br />

[50] David L. Donoho. Fast edgelet <strong>transforms</strong> and applications. Manuscript, September<br />

1998.<br />

[51] David L. Donoho. Orthonormal Ridgelets and Linear Singularities. Stanford University,<br />

1998.<br />

[52] David L. Donoho. Ridge functions and orthonormal ridgelets. Stanford University,<br />

1998. http://www-stat.stanford.edu/˜donoho/Reports/index.html.<br />

[53] David L. Donoho. Sparse components of <strong>image</strong>s and optimal atomic decompositions.<br />

Technical report, Stanford University, December 1998. http://wwwstat/˜donoho/Reports/1998/SCA.ps.<br />

[54] David L. Donoho. Curvelets. Personal copy, April 1999.<br />

[55] David L. Donoho and Stark P. B. Uncertainty principles and signal recovery. SIAM<br />

J. Applied Mathematics, 49(3):906–31, 1989.<br />

[56] David L. Donoho and Peter J. Huber. The notion of breakdown point. In A Festschrift<br />

for Erich L. Lehmann, pages 157–84. Wadsworth Advanced Books and Software, 1983.<br />

[57] David L. Donoho and B. F. Logan. Signal recovery and the large sieve. SIAM J.<br />

Applied Mathematics, 52(2):577–91, April 1992.<br />

[58] David L. Donoho, Stéphane Mallat, and R. von Sachs. Estimating covariance of<br />

locally stationary processes: Consistency of best basis methods. In Proceedings of<br />

IEEE Time-Frequency and Time-Scale Symposium, Paris,July1996.<br />

[59] David L. Donoho, Stéphane Mallat, and R. von Sachs. Estimating Covariance of<br />

Locally Stationary Processes: Rates of Convergence of Best Basis Methods, February<br />

1998.<br />

[60] Serge Dubuc and Gilles Deslauriers, editors. Spline Functions and the Theory of<br />

Wavelets. American Mathematical Society, 1999.<br />

[61] P. Duhamel and C. Guillemot. Polynomial transform computation of the 2-d dct. In<br />

ICASSP 1990, International Conference on Acoustics, Speech and Signal Processing,<br />

volume 3, pages 1515–18, 1990.

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!