TAILIEUCHUNG - Stability and Control of Large-Scale Dynamical Systems

Modern complex dynamical systems1 are highly interconnected and mutually interdependent, both physically and through a multitude of information and communication network constraints. The sheer size (., dimensionality) and complexity of these large-scale dynamical systems often necessitates a hierarchical decentralized architecture for analyzing and controlling these systems. Specifically, in the analysis and control-system design of complex large-scale dynamical systems it is often desirable to treat the overall system as a collection of interconnected subsystems. The behavior of the aggregate or composite (., large-scale) system can then be predicted from the behaviors of the individual subsystems and their interconnections. The need for decentralized analysis and control design of large-scale systems is a. | Stability and Control of Large-Scale Dynamical Systems A Vector Dissipative Systems Approach Wassim M. Haddad and Sergey G. Nersesov Stability and Control of Large-Scale Dynamical Systems PRINCETON SERIES IN APPLIED MATHEMATICS Edited by Ingrid Daubechies Princeton University Weinan E Princeton University Jan Karel Lenstra Eindhoven University Endre Suli University of Oxford The Princeton Series in Applied Mathematics publishes high quality advanced texts and monographs in all areas of applied mathematics. Books include those of a theoretical and general nature as well as those dealing with the mathematics of specific applications areas and real-world .

• Y học thường thức
• Interconnected Dynamical Systems
• Vector Lyapunov Functions
• Interconnected Systems
• Thermodynamic Modeling
• Dynamical Systems
• Stability Theory