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Consensus of Incommensurate-order Fractional Multiagent Systems with a Fixed-length Memory

机译:具有固定长度记忆的联交单位多读性系统的达成共识

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This paper is devoted to considering the consensus problem of fractional-order multiagent systems (FMASs) with incommensurate orders and a fixed-length memory. For this purpose, a method is proposed wherein a fractional protocol with a time-varying lower terminal is designed for the FMASs to reach consensus. It is developed based on approximating the system's monodromy matrix that determines the system's stability if its spectral radius locates on the unit circle. The major advantage of the proposed method is its ability to solve FMASs with incommensurate orders and shortened memories. Therefore, it is possible to design fractional protocols that do not suffer from the buffer overflow, which is a common issue for the current ones. The proposed method is examined and verified by means of a test example.
机译:本文致力于考虑分数级多算系统(FMASS)的共识问题,具有收入的订单和固定长度记忆。 为此目的,提出了一种方法,其中设计具有时变的下终端的分数协议用于用于达到共识的FMASS。 基于近似系统的单变矩阵来开发,如果其频谱半径位于单位圆上,则确定系统稳定性。 该方法的主要优点是其能够通过不计情的订单和缩短的存储器来解决诸如解决的磁场。 因此,可以设计不遭受缓冲区溢出的分数协议,这是当前溢出的常见问题。 通过测试示例检查和验证所提出的方法。

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