Improved Stability Robustness of Linear Discrete-Time Systems Via a Linear Fractional Transformation
Document Type
Article
Publication Date
1-1-1990
Abstract
Through a linear fractional transformation in the frequency domain, a set of hyperellipsoids, containing only such points in the coefficient space that they correspond to stable polynomials in linear discrete-time systems, have been attained. Procedures are presented in this paper to search for a suitable transform parameter β that will achieve a possibly larger coefficient perturbation range (with guaranteed stability) than that obtained by Soh et al. [7]. When β = 0, the hyperel-lipsoid degenerates to the largest hypersphere [7]. The result in this paper is, therefore, a generalization of the result obtained in [7]. © 1990 IEEE
Identifier
0025680662 (Scopus)
Publication Title
IEEE Transactions on Industrial Electronics
External Full Text Location
https://doi.org/10.1109/41.103459
e-ISSN
15579948
ISSN
02780046
First Page
538
Last Page
543
Issue
6
Volume
37
Recommended Citation
Shi, Yun Qing; Yen, Kang K.; and Zhang, Defu, "Improved Stability Robustness of Linear Discrete-Time Systems Via a Linear Fractional Transformation" (1990). Faculty Publications. 17850.
https://digitalcommons.njit.edu/fac_pubs/17850
