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Stability Analysis and Design for Nonlinear Singular Systems (Paperback, 2013 ed.)
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Stability Analysis and Design for Nonlinear Singular Systems (Paperback, 2013 ed.)
Series: Lecture Notes in Control and Information Sciences, 435
Expected to ship within 10 - 15 working days
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Singular systems which are also referred to as descriptor systems,
semi-state systems, differential- algebraic systems or generalized
state-space systems have attracted much attention because of their
extensive applications in the Leontief dynamic model, electrical
and mechanical models, etc. This monograph presented up-to-date
research developments and references on stability analysis and
design of nonlinear singular systems. It investigated the problems
of practical stability, strongly absolute stability, input-state
stability and observer design for nonlinear singular systems and
the problems of absolute stability and multi-objective control for
nonlinear singularly perturbed systems by using Lyapunov stability
theory, comparison principle, S-procedure and linear matrix
inequality (LMI), etc. Practical stability, being quite different
from stability in the sense of Lyapunov, is a significant
performance specification from an engineering point of view. The
basic concepts and results on practical stability for standard
state-space systems were generalized to singular systems. For Lur'e
type descriptor systems (LDS) which were the feedback
interconnection of a descriptor system with a static nonlinearity,
strongly absolute stability was defined and Circle criterion and
Popov criterion were derived. The notion of input-state stability
(ISS) for nonlinear singular systems was defined based on the
concept of ISS for standard state-space systems and the
characteristics of singular systems. LMI-based sufficient
conditions for ISS of Lur'e singular systems were proposed.
Furthermore, observer design for nonlinear singular systems was
studied and some observer design methods were proposed by the
obtained stability results and convex optimization algorithms.
Finally, absolute stability and multi-objective control of
nonlinear singularly perturbed systems were considered. By Lyapunov
functions, absolute stability criteria of Lur'e singularly
perturbed systems were proposed and multi-objective control of T-S
fuzzy singularly perturbed systems was achieved. Compared with the
existing results, the obtained methods do not depend on the
decomposition of the original system and can produce a determinate
upper bound for the singular perturbation parameter.
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