Rövid leírás:

This book mainly studies consensus of CNSs with dynamics topologies - unlike most existing books that have focused on consensus control and analysis for CNSs under a fixed topology. As most practical networks have limited communication ability, switching graphs can be used to characterize real-world communication topologies.

Hosszú leírás:

Far from being separate entities, many social and engineering systems can be considered as complex network systems (CNSs) associated with closely linked interactions with neighbouring entities such as the Internet and power grids. Roughly speaking, a CNS refers to a networking system consisting of lots of interactional individuals, exhibiting fascinating collective behaviour that cannot always be anticipated from the inherent properties of the individuals themselves.

As one of the most fundamental examples of cooperative behaviour, consensus within CNSs (or the synchronization of complex networks) has gained considerable attention from various fields of research, including systems science, control theory and electrical engineering. This book mainly studies consensus of CNSs with dynamics topologies - unlike most existing books that have focused on consensus control and analysis for CNSs under a fixed topology. As most practical networks have limited communication ability, switching graphs can be used to characterize real-world communication topologies, leading to a wider range of practical applications.

This book provides some novel multiple Lyapunov functions (MLFs), good candidates for analysing the consensus of CNSs with directed switching topologies, while each chapter provides detailed theoretical analyses according to the stability theory of switched systems. Moreover, numerical simulations are provided to validate the theoretical results. Both professional researchers and laypeople will benefit from this book.

Tartalomjegyzék:

1. Introduction
2. Preliminaries
3. Consensus of linear CNSs with directed switching topologies
4. Consensus disturbance rejection of MIMO linear CNSs with directed switching topologies
5. Consensus tracking of CNSs with first-order nonlinear dynamics and directed switching topologies
6. Consensus tracking of CNSs with higher-order dynamics and directed switching topologies
7. H-infinity consensus of CNSs with directed switching topologies
8. Distributed tracking of nonlinear CNSs with directed switching topologies: An observer-based protocol
9. Cooperative tracking of CNSs with a high-dimensional leader and directed switching topologies
10. Neuro-adaptive consensus of CNSs with uncertain dynamics
11. Resilient consensus of CNSs with input saturation and malicious attack under switching topologies