Abstract

New Decentralised Event-Triggered Consensus Strategy for Single and Double Integrator Multi-Agent Systems

Highlights

  • Cooperative technologies for consensus control of multiagent systems (MASs) have been widely explored in the past decades and have been a trending research area due to their diverse applications in areas, for instance, power engineering, artificial intelligence, defence, robotics, medical imaging, agricultural applications, etc

  • Aggarwal et al.: New Decentralised Event-Triggered Consensus Strategy for Single and Double Integrator Multi-Agent Systems errors, the method eliminates the problem of synchronously exchanging the information with other agents which may cause sheer traffic in the communication channel, once the agents become large in number

  • The major contribution of this paper lies in the new approach to derive improved event-triggered conditions that we propose, to achieve average consensus in single and double integrator homogeneous undirected and connected multi-agent systems

Read more

Summary

INTRODUCTION

Cooperative technologies for consensus control of multiagent systems (MASs) have been widely explored in the past decades and have been a trending research area due to their diverse applications in areas, for instance, power engineering, artificial intelligence, defence, robotics, medical imaging, agricultural applications, etc (see references [1]–[3]). S. Aggarwal et al.: New Decentralised Event-Triggered Consensus Strategy for Single and Double Integrator Multi-Agent Systems errors, the method eliminates the problem of synchronously exchanging the information with other agents which may cause sheer traffic in the communication channel, once the agents become large in number. The major contribution of this paper lies in the new approach to derive improved event-triggered conditions that we propose, to achieve average consensus in single and double integrator homogeneous undirected and connected multi-agent systems. The in-degree Laplacian matrix associated with the graph G is defined as L = (G) − A(G), where (G) is a diagonal matrix with diagonal entries representing the number of agents which communicate their state information to the ith agent. Given the decentralised nature of control, all the agents are allowed information sharing with their neighbors only, to reach a common state value. The following subsection presents a decentralised eventbased control law for consensus in single integrator systems

DECENTRALIZED CONTROLLER DESIGN
EVENT-TIME ANALYSIS
DOUBLE INTEGRATOR SYSTEMS
ILLUSTRATIVE SIMULATIONS
SINGLE INTEGRATOR SYSTEM
DOUBLE INTEGRATOR SYSTEM
CONCLUSION
Full Text
Paper version not known

Talk to us

Join us for a 30 min session where you can share your feedback and ask us any queries you have

Schedule a call

Disclaimer: All third-party content on this website/platform is and will remain the property of their respective owners and is provided on "as is" basis without any warranties, express or implied. Use of third-party content does not indicate any affiliation, sponsorship with or endorsement by them. Any references to third-party content is to identify the corresponding services and shall be considered fair use under The CopyrightLaw.