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Consensus of Multi-Integral Fractional-Order Multiagent Systems with Nonuniform Time-Delays

机译:具有非均匀时滞的多积分分数多算系统的共识

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摘要

Consensus of fractional-order multiagent systems (FOMASs) with single integral has been wildly studied. However, the dynamics with multiple integral (especially double integral to sextuple integral) also exist in FOMASs, and they are rarely studied at present. In this paper, consensus problems for multi-integral fractional-order multiagent systems (MIFOMASs) with nonuniform time-delays are addressed. The consensus conditions for MIFOMASs are obtained by a novel frequency-domain method which properly eliminates consensus problems of the systems associated with nonuniform time-delays. Besides, the method revealed in this paper is applicable to classical high-order multiagent systems which is a special case of MIFOMASs. Finally, several numerical simulations with different parameters are performed to validate the correctness of the results.
机译:使用单一积分的分数级多算系统(FOMASS)的共识已经疯狂地研究过。然而,Fomass中的具有多个积分(特别是双积分)的动态也存在于污染物中,目前很少研究。在本文中,解决了具有非均匀时滞的多积分分数多算系统(Mifomass)的共识问题。 Mifomass的共识条件通过一种新的频域方法获得,该方法适当地消除与非均匀时滞相关的系统的共识问题。此外,本文揭示的方法适用于古典的高阶多元素系统,这是Mifomass的特殊情况。最后,执行具有不同参数的几个数值模拟以验证结果的正确性。

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