Title :
Studies on Resilient Control Through Multiagent Consensus Networks Subject to Disturbances
Author :
Deyuan Meng ; Moore, Kevin L.
Author_Institution :
Dept. of Syst. & Control, Beihang Univ. (BUAA), Beijing, China
Abstract :
Resiliency is one of the most critical objectives found in complex industrial applications today and designing control systems to provide resiliency is an open problem. This paper proposes resilient control design guidelines for industrial systems that can be modeled as networked multiagent consensus systems subject to disturbances or noise. We give a general analysis of multiagent consensus networks in the presence of different disturbances from the input-to-output stability point of view. Using a nonsingular linear transformation, some necessary and sufficient results are established for disturbed multiagent consensus networks by taking advantage of the input-to-state stability theory, based on which the disturbance rejection performance is analyzed in three cases separated by the spaces of disturbances and state disagreements between agents. It is shown that the linear matrix inequality technique can be adopted to determine the optimal disturbance rejection indexes for all the three cases. In addition, two illustrative numerical examples are given to demonstrate the derived consensus results for different types of directed graphs and subject to different classes of disturbances.
Keywords :
control system synthesis; directed graphs; industrial control; input-output stability; linear matrix inequalities; multi-agent systems; network theory (graphs); optimal control; complex industrial applications; control system design; directed graphs; disturbance rejection performance; disturbed multiagent consensus networks; industrial systems; input-to-state stability theory; linear matrix inequality technique; necessary and sufficient results; networked multiagent consensus systems; nonsingular linear transformation; optimal disturbance rejection indexes; resilient control design guidelines; state disagreements; Control systems; Face; Multi-agent systems; Noise; Resilience; Stability analysis; Vectors; Directed graphs; disturbances; linear matrix inequality (LMI); multiagent consensus networks; resilient control;
Journal_Title :
Cybernetics, IEEE Transactions on
DOI :
10.1109/TCYB.2014.2301555