<p>This research monograph is in some sense a sequel to the author's earlier one (Power System Stability, North Holland, New York 1981) which devoted cons- erable attention to Lyapunov stability theory, construction of Lyapunov fu- tions and vector Lyapunov functions as applied to power systems. Thi
Explicit Stability Conditions for Continuous Systems: A Functional Analytic Approach
β Scribed by Michael I. Gil
- Publisher
- Springer
- Year
- 2005
- Tongue
- English
- Leaves
- 198
- Series
- Lecture Notes in Control and Information Sciences
- Edition
- 1
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Synopsis
Explicit Stability Conditions for Continuous Systems deals with non-autonomous linear and nonlinear continuous finite dimensional systems. Explicit conditions for the asymptotic, absolute, input-to-state and orbital stabilities are discussed. This monograph provides new tools for specialists in control system theory and stability theory of ordinary differential equations, with a special emphasis on the Aizerman problem. A systematic exposition of the approach to stability analysis based on estimates for matrix-valued functions is suggested and various classes of systems are investigated from a unified viewpoint.
π SIMILAR VOLUMES
In this textbook, a concise approach to complex analysis of one and several variables is presented. After an introduction of Cauchyβs integral theorem general versions of Rungeβs approximation theorem and Mittag-Lefflerβs theorem are discussed. The fi rst part ends with an analytic characterization
<p>In this textbook, a concise approach to complex analysis of one and several variables is presented. After an introduction of Cauchyβs integral theorem general versions of Rungeβs approximation theorem and Mittag-Lefflerβs theorem are discussed. The fi rst part ends with an analytic characterizati
<p>In this textbook, a concise approach to complex analysis of one and several variables is presented. After an introduction of Cauchyβs integral theorem general versions of Rungeβs approximation theorem and Mittag-Lefflerβs theorem are discussed. The fi rst part ends with an analytic characterizati