Digital Filters Design for Signal and Image Processing

11.7. Bibliography

11.7. Bibliography

[BAR 93] BARRET M., Etude de la stabilit des filtres num riques r cursifs bidimensionnels, PhD Thesis, University of Paris-Sud, Orsay, December 1993.

[BAR 94] BARRET M., BENIDIR M., A new algorithm to test the stability of 2-D digital recursive filters , Signal Processing , vol. 37, p. 255 264, May 1994.

[BAR 94] BARRET M., BENIDIR M., On the boundary of the set of Schur polynomials and applications to the stability of 1-D and 2-D digital recursive filters , IEEE Trans. on Automatic Control , vol. 39, p. 2335 2339, November 1994.

[BAR 97] BARRET M., BENIDIR M., Behavior of stability tests for two-dimensional digital recursive filters when faced with rounding errors , IEEE Trans. on Circuits and Systems (II) , vol. 44, no. 4, p. 319 323, April 1997.

[BEN 99] BENIDIR M., BARRET M., Stabilit des filtres et des syst mes lin aires , Dunod, Paris, 1999.

[BOS 77] BOSE N.K., Implementation of a New Stability Test for Two-Dimensional Filters , IEEE Trans. Acoust., Speech, Signal Processing , vol. ASSP-25, no. 2, p. 117 120, April 1977.

[BOS 93] BOSE N.K., Simplification of a multidimensional digital filter stability test , J. Franklin Inst. , vol. 330, no. 5, p. 905 911, 1993.

[CHA 78] CHANG H., AGGARWAL J.K., Design of 2-D Semicausal Recursive Filters , IEEE Trans. on Circuits and Systems , vol. CAS-25, no. 12, p. 1051 1059, December 1978.

[COH 22] COHN A., Uber die Anzahl der Wurzeln einer algebraischen Gleichung in einem Kreise , Math. Zeitschrifft , vol. 14, p. 110 148,...

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