文件名称:3-Stabilization
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In this chapter, we shall deal with the stabilization problem for singular systems.
The purpose is the design of controllers such that the closed-loop system
is regular, stable and impulse-free (in the continuous case) or causal (in the discrete
case). For continuous singular systems, both state feedback and dynamic
output feedback controllers are considered. Based on the stability conditions
presented in Chapter 2, the stabilizing controller design can be formulated
as a convex optimization problem characterized by linear matrix inequalities
(LMI). In the context of discrete singular systems, a necessary and sufficient
condition for the existence of stabilizing state feedback controllers is obtained.
The purpose is the design of controllers such that the closed-loop system
is regular, stable and impulse-free (in the continuous case) or causal (in the discrete
case). For continuous singular systems, both state feedback and dynamic
output feedback controllers are considered. Based on the stability conditions
presented in Chapter 2, the stabilizing controller design can be formulated
as a convex optimization problem characterized by linear matrix inequalities
(LMI). In the context of discrete singular systems, a necessary and sufficient
condition for the existence of stabilizing state feedback controllers is obtained.
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3 Stabilization.pdf