Counterexample and correction to a recent result on robust stability of a diamond of complex polynomials
โ Scribed by Kang, H.I.; Barmish, B.R.; Tempo, R.; Hollot, C.V.
- Book ID
- 114560243
- Publisher
- IEEE
- Year
- 1991
- Weight
- 406 KB
- Volume
- 38
- Category
- Article
- ISSN
- 0098-4094
- DOI
- 10.1109/31.99167
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๐ SIMILAR VOLUMES
In Ref. (1) , Schur stability of a family of polynomials with transformed coefficients varying in a diamond has been studied. A necessary and sufficient condition was given for the stability of the entire family if a selected set of eight edge polynomials was stable. In this paper, we show via a co
In apreviouspaper (Yen and Zhou, J. Franklin Inst. 1996), Schur stability ofa family of polynomials with transformed coefficients varying in a diamond was studied. A necessary ad suj3cient condition was given for the stability of the entire family ij" a selected set of 16 (for even n) or 32 (for odd
Strict Schur property of' a complex-co@icient ,family of polynomials uxith the transformed coe@cients varying in a diamond is considered. It is proved that the checking of eight edge polynomials provides necessary and s@cient conditions for the strict Schur property of the transformed .family of per