Art

J-GLOBAL ID：200902195003395062   Reference number：99A0387528

The Schur Stability of Real Weighted Diamond Polynomials.

重み付きダイヤモンド多項式のSchur安定性

Author (5)： OTSUKA NAOHISA (筑波大 電子・情報工学系) ,  ICHIGE KOICHI (筑波大 大学院) ,  YURUBE MINORU (筑波大) ,  SHIOMI KOJI (筑波大 大学院) ,  ISHII ROKUYA (横浜国大 工)
Material： 電子情報通信学会論文誌 A  (IEICE Transaction on Fundamentals of Electronics, Communications and Computer Sciences (Japan Edition))
Volume： J82-A  Issue： 3  Page： 482-486  Publication year： Mar. 1999 
JST Material Number： S0621A  ISSN： 0913-5707  Document type： Article
Article type： 短報  Country of issue： Japan (JPN)  Language： JAPANESE (JA)

Thesaurus term： weighting ,...
Semi thesaurus term： Schur安定性 ,...

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JST classification (1)： System design and analysis  (IA02030D)

Reference (5)：

• KHARITONOV, V. L. Asymptotic stability of an equilibrium position of a family of system of differential equations. Differentsial'nye Uravneniya. 1978, 14, 11, 1483-1485
• BOSE, N. K. Kharitonov's theorem and stability test of multidimensional digtal filters. IEE Proceedings. 1986, 133, Pt. G,, 4, 187-190
• BARMISH, B. R. An extreme point result for robust stability of diamond polynomials. IEEE Trans. Automat. Contr. 1992, 37, 9, 1460-1462
• KHARITONOV, V. L. On the stability of a weighted diamond of real polynomials. Systems & Control Letters. 1994, 22, 5-7
• BOSE, N. K. Properties of the Q_n-matrix in bilinear trasformation. Proc. IEEE. 1983, 71, 1110-1111

Terms in the title (3)： ダイヤモンド ,  多項式 ,  安定性