Optimal Design of FIR Digital Filters with Monotone Passband Response

IEEE Transactions on Acoustics, Speech, and Signal Processing

Volumn 27, Issue 6, 1979, Pages 643-649

  Steiglitz, Kenneth ^a  

^a PRINCETON UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

FIR DIGITAL FILTERS;

ELECTRIC FILTERS, DIGITAL;

EID: 0018705438     PISSN: 00963518     EISSN: None     Source Type: Journal    
DOI: 10.1109/TASSP.1979.1163325     Document Type: Article

References (14)

1. H. D. Helms “Digital filters with equiripple or minimax responses,” IEEE Trans. Audio Electroacoust., vol. AU-19, pp. 87–93, Mar. 1971.
2. L. R. Rabiner “Linear programming design of finite impulse response (FIR) digital filters,” IEEE Trans. Audio Electroacoust., vol. AU-20, pp. 280–288, Oct. 1972.
3. D. W. Tufts, D. W. Rorabacher, and W. E. Mosier “Designing simple, effective digital filters,” IEEE Trans. Audio Electroacoust., vol. AU-18, pp. 142–158, June 1970.
4. R. K. Cavin, III, C. H. Ray, and V. T. Rhyne “The design of optimal convolutional filters via linear programming,” IEEE Trans. Geosci. Electron., vol. GE-7, pp. 142–145, July 1969.
5. O. Herrmann “On the approximation problem in nonrecursive digital filter design,” IEEE Trans. Circuit Theory, vol. CT-18, pp. 411–413, May 1971. (Reprinted in Digital Signal Processing, L. R. Rabiner and C. M. Rader, Eds. New York, NY: IEEE Press, 1972.)
6. J. F. Kaiser, “Design subroutine (MXFLAT) for symmetric FIR low-pass digital filters with maximally-flat pass- and stopbands,” to appear.
7. J. F. Kaiser and W. A. Reed “Data smoothing using lowpass digital filters,” Rev. Sci. Instrum., vol. 48, pp. 1447–1457, Nov. 1977.
8. S. Darlington, “Filters with Chebyshev stopbands, flat passbands, and impulse responses of finite duration,” in Proc. 1978 IEEE Int. Symp. Circuits Syst., New York, NY, pp. 40–44.
9. J. H. McClellan, T. W. Parks, and L. R. Rabiner “A computer program for designing optimum FIR linear phase digital filters,” IEEE Trans. Audio Electroacoust., vol. AU-21, pp. 506–526, Dec. 1973.
10. M. Simonnard, Linear Programming (translated from the French by W. S. Jewell). Englewood Cliffs, NJ: Prentice-Hall, 1966.
11. I. Barrodale and A. Young “Algorithms for best L1 and L∞ linear approximation on a discrete set,” Numerische Mathematik, vol. 8, pp. 295–306, 1966.
12. J. W. Cooley, P. A. W. Lewis, and P. D. Welch “The finite Fourier transform,” IEEE Trans. Audio Electroacoust., vol. AU-17, pp. 77–85, June 1969. (Reprinted in Digital Signal Processing, L. R. Rabiner and C. M. Rader, Eds. New York, NY: IEEE Press, 1972.)
13. K. Steiglitz, “Optimal design of digital Hilbert transformers with a concavity constraint,” in Proc. 1979 IEEE Int Conf. Acoust., Speech, Signal Processing, Washington, DC, Apr. 2–4, 1979, pp. 824–827.
14. H. D. Helms has suggested that a chirp transform taking 0(P log M) time may be useful here; personal communication.