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Information Journal Paper

Title

Formation Tracking of Fractional-Order Multi-Agent Systems by Using Robust Sliding Mode Approach

Pages

  30-36

Abstract

 The main purpose of this paper is to the distributed Formation tracking for fractional order Multi agent systems with the leader-follower approach. First, it discusses the Lyapunov candidate function used to check the stability of the controlled system. The introduced candidate function is based on the properties of the matrix representing the desired system graph of the system. In this phase, the Lyapunov direct method is used to determine the stability of Fractional order systems. Then, using Sliding mode control, a decentralized controller design for tracking in fractional Multi agent systems is presented in which it introduces and verifies the introduced control inputs. In the model, the input system is also considered as a disturbance type, and the control efficiency designed in turbulence mode is shown. In this section, it is shown that the controller introduced in the previous section has a desirable efficiency due to the Sliding mode control. In the second section, the stability of the system, such as the first section, is investigated. at the end of this paper, several simulation examples are developed for controlling the performance of the controller.

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    APA: Copy

    Momeni, Vahid, SOJOODI, MAHDI, & JOHARI MAJD, VAHID. (2018). Formation Tracking of Fractional-Order Multi-Agent Systems by Using Robust Sliding Mode Approach. MODARES MECHANICAL ENGINEERING, 18(8 ), 30-36. SID. https://sid.ir/paper/179897/en

    Vancouver: Copy

    Momeni Vahid, SOJOODI MAHDI, JOHARI MAJD VAHID. Formation Tracking of Fractional-Order Multi-Agent Systems by Using Robust Sliding Mode Approach. MODARES MECHANICAL ENGINEERING[Internet]. 2018;18(8 ):30-36. Available from: https://sid.ir/paper/179897/en

    IEEE: Copy

    Vahid Momeni, MAHDI SOJOODI, and VAHID JOHARI MAJD, “Formation Tracking of Fractional-Order Multi-Agent Systems by Using Robust Sliding Mode Approach,” MODARES MECHANICAL ENGINEERING, vol. 18, no. 8 , pp. 30–36, 2018, [Online]. Available: https://sid.ir/paper/179897/en

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