Fixed-Time Super Twisting Sliding Mode Average Consensus of Perturbed Multi-Agent Systems

This manuscript discusses fixed-time average consensus control for second-order multi-agent systems in the presence of disturbance. Communication among agents is considered undirected. The proposed control scheme uses a new fixed-time super-twisting sliding-mode consensus protocol to address the matched disturbance in the agents. The sliding manifold for the super-twisting control is designed based on the existing fixedtime protocol, which guarantees that the sliding phase is fixedtime. Using the bi-limit homogeneity method and the Lyapunov stability theory, the average consensus can be obtained over a fixed time. Finally, simulations illustrate the effectiveness of the proposed controllers.

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Published
2025-07-04
DOI
https://doi.org/10.1109/ne-iecce64154.2025.11183047
Primary Topic
Differential Equations and Numerical Methods
Type
article
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Fixed-Time Super Twisting Sliding Mode Average Consensus of Perturbed Multi-Agent Systems

Krishanu Nath, Tara Swaraj, Manas Kumar Bera, Rajiv Kumar Mishra et al.
Differential Equations and Numerical Methods
article

Fixed-Time Super Twisting Sliding Mode Average Consensus of Perturbed Multi-Agent Systems

Krishanu Nath, Tara Swaraj, Manas Kumar Bera, Rajiv Kumar Mishra, Sudipta Chakraborty
article en

Abstract

This manuscript discusses fixed-time average consensus control for second-order multi-agent systems in the presence of disturbance. Communication among agents is considered undirected. The proposed control scheme uses a new fixed-time super-twisting sliding-mode consensus protocol to address the matched disturbance in the agents. The sliding manifold for the super-twisting control is designed based on the existing fixedtime protocol, which guarantees that the sliding phase is fixedtime. Using the bi-limit homogeneity method and the Lyapunov stability theory, the average consensus can be obtained over a fixed time. Finally, simulations illustrate the effectiveness of the proposed controllers.

National Institute Of Technology Silchar (IN), National Institute of Technology Rourkela (IN), Dr. B. R. Ambedkar National Institute of Technology Jalandhar (IN)
Openalex Percentile: Top 58%
Differential Equations and Numerical Methods
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