Advanced Search

Query:

Fill in the form and click »Search«...

Format:

Display: entries per page entries

Zbl 1023.93055
Moon, Young Soo; Park, Poogyeon; Kwon, Wook Hyun; Lee, Young Sam
Delay-dependent robust stabilization of uncertain state-delayed systems. (English)
[J] Int. J. Control 74, No. 14, 1447-1455 (2001). ISSN 0020-7179; ISSN 1366-5820/e

For uncertain delayed system $$ \dot{x}(t)=(A+DF(t)E)x(t)+(A_1+D_1F_1(t)E_1)x(t-h)+ (B+DF(t)E_{a})u(t), $$ $$ x(t)=\Phi(t),\qquad t\in[-h,0], $$ with various feedback controls: $$ u(t)=Gx(t);u(t)=Gx(t)+G_1x(t-h);u(t)=Gx(t)+\int_{t-h}^{t}G_2(s)x(s) ds, $$ delay-dependent robust stabilization conditions are obtained, respectively. A feedback control law is constructed by an algorithm based on convex optimization.
[Tamaz Tadumadze (Tbilisi)]

MSC 2000:: *93D21 Adaptive and robust stabilization
93C23 Systems governed by functional-differential equations
90C25 Convex programming

Keywords: robust stability; uncertain delay system; delay-dependent robust stabilization; convex optimization

Cited in: Zbl 1209.93076

Comment on this Item PDF MathML XML ASCII DVI PS BibTeX Online Ordering Article Journal

	Scientific prize winners of the ICM 2010
	Overhang
	Lie groups, physics and geometry. An introduction for physicists, engineers and chemists.

Advanced Search

Zentralblatt MATH Berlin [Germany]