A Note on the Modified Stability Table for Linear Discrete Time Systems

IEEE Transactions on Circuits and Systems

Volumn 38, Issue 2, 1991, Pages 221-223

  Jury, E I ^a  

^a UNIVERSITY OF MIAMI   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

CONTROL SYSTEMS, DISCRETE TIME; CONTROL SYSTEMS, LINEAR; MATHEMATICAL TECHNIQUES--POLYNOMIALS; SYSTEMS SCIENCE AND CYBERNETICS--THEORY;

HURWITZ MINORS; LINEAR DISCRETE TIME SYSTEMS; MODIFIED STABILITY TABLE; ROUTH TABLE; STABILITY DETERMINANT CRITERION;

SYSTEM STABILITY;

EID: 0026106177     PISSN: 00984094     EISSN: None     Source Type: Journal    
DOI: 10.1109/31.68301     Document Type: Article

References (14)

1. E. I. Jury, “A modified stability table for linear discrete systems,” Proc. IEEE, vol. 63, pp. 184–185, 1965.
2. E. I. Jury and J. Blanchard, “A stability test for linear discrete systems in table form,” Proc. IRE, vol. 44, pp. 1947–1948, Dec. 1961.
3. E. I. Jury, “A simplified stability criterion for linear discrete systems,” Proc. IRE, vol. 50, pp. 1493–1500, June 1962.
4. E. I. Jury, Inners and Stability of Dynamic Systems, 2nd ed. Melbourne, FL: R. E. Kreiger, 1982, ch. 2–3.
5. E. Bompiani, “Sulle Condizioni sotto le quali un’equazione a coefficienti Reali Ammelte solo Vadici con parte reali negativa,” Giornali di Matematiche, vol. 49, pp. 33–39, 1911.
6. E. I. Jury, “Modified stability table for 2D digital filters,” IEEE Trans. Circuits Syst., vol. 35, pp. 116–119, Jan. 1988.
7. J. E. Ackermann and B. R. Barmish, “Robust Schur stability of a polytope of polynomials,” IEEE Trans. Automat. Contr., vol. 33, pp. 984–986, Oct. 1988.
8. C. T. Mullis and C. J. Demeure, “The Jury matrix and a Newton-Raphson procedure for MA specttral factorization,” in Proc. Asilomar Conf., 1986.
9. E. I. Jury, Theory and Application of the z-Transform Method. New York: Wiley, 1964, ch. 3.
10. B. D. O. Anderson and E. I. Jury, “A simplified Schur-Cohn test,” IEEE Trans. Automat. Contr., vol. AC-18, pp. 157–163, 1973.
11. A. Liénard and M. H. Chipart, “Sur la signe de lapartie realledes racine d’une equation algébrique,” J. Math. Pure Appl., Series 6. vol. 10, pp. 291–346, 1914.
12. S. Barnett, Polynomials and Linear Control Systems. New York: Marcel Dekker, 1983.
13. F. R. Gantmacher, Theory of Matrices, vol. 2. New York: Chelsea, 1959, ch. XV.
14. E. I. Jury, “A stability test for linear discrete systems using a simple division,” Proc. IRE, vol. 49, pp. 1948–1949, Dec. 1961.