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Delay-dependent stabilization of linear systems with time-varying state and input delays

หน่วยงาน Central Queensland University, Australia

รายละเอียด

ชื่อเรื่อง : Delay-dependent stabilization of linear systems with time-varying state and input delays
นักวิจัย : Zhang, Xian-Ming. , Wu, Min. , She, Jin-Hua. , He, Yong.
คำค้น : Linear systems. , Strategic basic research. , 970101 Expanding Knowledge in the Mathematical Sciences. , 010203 Calculus of Variations, Systems Theory and Control Theory. , 010204 Dynamical Systems in Applications. , Time delay systems. , Linear time invariant systems. , Stability. , Delay-dependent stability -- Input delays -- Integral inequality -- Linear matrix inequality (LMI) -- Stabilization -- State delays , Journal Article. Refereed, Scholarly Journal
หน่วยงาน : Central Queensland University, Australia
ผู้ร่วมงาน : -
ปีพิมพ์ : 2548
อ้างอิง : http://hdl.cqu.edu.au/10018/62171
ที่มา : Zhang, X, Wu, M, She, J & He, Y 2005, 'Delay-dependent stabilization of linear systems with time-varying state and input delays', Automatica, vol. 41, no. 8, pp.1405-1412, http://dx.doi.org/10.1016/j.automatica.2005.03.009
ความเชี่ยวชาญ : -
ความสัมพันธ์ : Automatica. Oxford, UK : Elsevier, 2005. Vol. 41, no. 8 (August 2005), p. 1405-1412 8 pages Refereed 0005-1098 , ACQUIRE [electronic resource] : Central Queensland University Institutional Repository.
ขอบเขตของเนื้อหา : -
บทคัดย่อ/คำอธิบาย :

The integral-inequality method is a new way of tackling the delay-dependent stabilization problem for a linear system with time-varying state and input delays: ẋ(t)=Ax(t)+A1x(t-h1(t))+B1u(t)+B2u(t-h2(t)). In this paper, a new integral inequality for quadratic terms is first established. Then, it is used to obtain a new state- and input-delay-dependent criterion that ensures the stability of the closed-loop system with a memoryless state feedback controller. Finally, some numerical examples are presented to demonstrate that control systems designed based on the criterion are effective, even though neither (A,B1) nor (A+A1,B1) is stabilizable.

บรรณานุกรม :
Zhang, Xian-Ming. , Wu, Min. , She, Jin-Hua. , He, Yong. . (2548). Delay-dependent stabilization of linear systems with time-varying state and input delays.
    กรุงเทพมหานคร : Central Queensland University, Australia.
Zhang, Xian-Ming. , Wu, Min. , She, Jin-Hua. , He, Yong. . 2548. "Delay-dependent stabilization of linear systems with time-varying state and input delays".
    กรุงเทพมหานคร : Central Queensland University, Australia.
Zhang, Xian-Ming. , Wu, Min. , She, Jin-Hua. , He, Yong. . "Delay-dependent stabilization of linear systems with time-varying state and input delays."
    กรุงเทพมหานคร : Central Queensland University, Australia, 2548. Print.
Zhang, Xian-Ming. , Wu, Min. , She, Jin-Hua. , He, Yong. . Delay-dependent stabilization of linear systems with time-varying state and input delays. กรุงเทพมหานคร : Central Queensland University, Australia; 2548.