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Distribution of Roots of Quasi-Polynomials of Neutral Type and Its Application- Part II: Consensus Protocol Design of Multi-Agent Systems Using Delayed State Information

Abstract

This article develops an approach to achieving consensus while improving the dynamic performance for a class of homogeneous multi-agent systems (MASs) using delayed state information via eigenvalue assignment. Note that the distribution of roots of quasi-polynomials plays a fundamental role in the consensus protocol design of the MASs. Some necessary conditions for the distribution of roots for a class of quasi-polynomials are first derived. Then, these conditions are applied to estimate the allowable regions of the protocol parameters. Next, some necessary and sufficient conditions for the determination of effective protocol parameters are established. An illustrative example is provided to show the effectiveness of the designed protocols.

article Article
date_range 2024
language English
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Featured Keywords

Eigenvalues and eigenfunctions
Consensus protocol
Delays
Network topology
Multi-agent systems
Laplace equations
Delay effects
Consensus protocol design
distribution of eigenvalues
dynamic performance
multi-agent systems (MASs)
time delay
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