McClellan Transform based Design Techniques for Two-Dimensional Linear-Phase FIR Filters

IEEE Transactions on Circuits and Systems I: Fundamental Theory and Applications

Volumn 41, Issue 8, 1994, Pages 505-517

  Chen, Charng Kann ^a   Lee, Ju Hong ^a  

^a NATIONAL TAIWAN UNIVERSITY   (Taiwan)

Author keywords

[No Author keywords available]

Indexed keywords

ALGORITHMS; APPROXIMATION THEORY; COMPUTER SIMULATION; ERRORS; LINEAR PROGRAMMING; MATHEMATICAL TRANSFORMATIONS; SIGNAL PROCESSING;

BAND EDGE FREQUENCY; FIR FILTERS; MCCLELLAN TRANSFORM;

DIGITAL FILTERS;

EID: 0028483560     PISSN: 10577122     EISSN: None     Source Type: Journal    
DOI: 10.1109/81.311540     Document Type: Article

References (16)

1. J. H. McClellan, “The design of two-dimensional digital filters by transformations,” in Proc. 7th Annu. Princeton Conf. Inform. Sci. Syst., pp. 247–251, 1973.
2. J. H. McClellan and D. S. K. Chan, “A 2-D FIR filter structure derived from the Chebyshev recursion,” IEEE Trans. Circ. Syst., vol. CAS-24, pp. 372–378, July 1977.
3. R. M. Mersereau, W. F. G. Mecklenbrauker, and T. F. Quatieri, “McClellan transformations for two-dimensional digital filtering: Part I-Design,” IEEE Trans. Circ. Syst., vol. CAS-32, pp. 405–414, July 1976.
4. D. T. Nguyen and M. N. S. Swamy, “Formulas for parameters scaling in the McClellan transform,” IEEE Trans. Circ. Syst., vol. CAS-33, pp. 108–109, Jan. 1986.
5. D. T. Nguyen and M. N. S. Swamy, “Approximation design of 2-D digital filters with elliptical magnitude response of arbitrary orientation,” IEEE Trans. Circ. Syst., vol. CAS-33, pp. 597–603, June 1986.
6. E. Z. Psarakis and G. V. Moustakides, “Design of two-dimensional zero-phase FIR filters via the generalized McClellan transform,” IEEE Trans. Circ. Syst., vol. CAS-38, pp. 1355–1363, Nov. 1991.
7. H. K. Kwan and C. L. Chan, “Circularly symmetric two-dimensional multiplierless FIR digital filter design using an enhanced McCLellan transformation,” Proc. IEE, vol. 136, Pt. G, no. 3, pp. 129–134, June 1989.
8. N. Karmarkar, “A new polynomial-time algorithm for linear programming,” Combinatorica, vol. 4, pp. 373–395, 1984.
9. R. J. Vanderbei, M. S. Meketon, and B. A. Freeman, “A modification of Karmarkar's linear programming algorithm,” Algorithmica, vol. 1, pp. 395–407, 1986.
10. L. R. Rabiner and B. Gold, Theory and Application of Digital Signal Processing. Englewood Cliffs, NJ: Prentice-Hall, 1975.
11. O. Herrmann, L. R. Rabiner, and D. S. K. Chan, “Practical design rules for optimum finite impulse response low-pass digital filters,” Bell Syst. Technol. J., vol. 52, pp. 769–799, July-Aug. 1973.
12. K. Glashoff and S.-A. Gustafson, Linear Optimization and Approximation. New York: Springer-Verlag, 1983.
13. 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.
14. Y. C. Lim, J.-H. Lee, C.-K. Chen, and R. H. Yang, “A weighted least squares algorithm for quasi-equiripple FIR and HR digital filter design,” IEEE Trans. Signal Processing., vol. ASSP-40, pp. 551–558, Mar. 1992.
15. Y. C. Lim, “Design of discrete-coefficient-value linear phase FIR filters with optimum normalized peak ripple magnitude,” IEEE Trans. Circ. Syst., vol. CAS-37, pp. 1480–1486, Dec. 1990.
16. D. Kodek and K. Steiglitz, “Comparison of optimal and local search methods for designing finite wordlength FIR digital filters,” IEEE Trans. Circ. Syst., vol. CAS-28, pp. 28–31, Jan. 1981.