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    This study solves the prescribed-time bipartite synchronization problem for multiagent systems using output-feedback. Novel adaptive strategies enable distributed control, achieving synchronization and observer estimation within a set time.

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    Area of Science:

    • Control Theory
    • Networked Systems
    • Distributed Systems

    Background:

    • Prescribed-time synchronization in multiagent systems is complex, requiring simultaneous state synchronization and observer estimation.
    • General linear dynamics and cooperative-antagonistic networks present unique challenges for output-feedback control.

    Purpose of the Study:

    • To address the prescribed-time bipartite synchronization (PT-BS) problem for general linear multiagent systems with output-feedback.
    • To develop distributed adaptive strategies for achieving synchronization and observer estimation within a specified time.

    Main Methods:

    • Utilizing time-varying Riccati equations (TVREs) to transform the synchronization problem into dynamic parameter design.
    • Designing time-varying-gain prescribed-time observers and observer-based protocols using TVRE solutions.
    • Introducing edge-based and node-based adaptive strategies for fully distributed control.

    Main Results:

    • Successfully achieved state synchronization and observer estimation within the prescribed settling time.
    • Demonstrated the convergence of adaptive gains in a distributed manner.
    • Validated the effectiveness of the proposed methods through a simulation example.

    Conclusions:

    • The proposed output-feedback control strategies effectively solve the PT-BS problem for general linear multiagent systems.
    • Adaptive strategies enable distributed implementation, overcoming the need for global information.
    • The methods guarantee synchronization and observer estimation within a prespecified time frame.