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Impulsive bipartite consensus of second-order multi-agent systems without relative velocity information

机译:没有相对速度信息的二阶多智能体系统的脉冲二分共识

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In this paper, the bipartite consensus problem is considered for a type of second-order multi-agent system. Using the signed graph theory, the control protocol is designed by means of a distributed impulsive control strategy. Then, the problem is transformed into a convergence problem that is presented by the products of a group of general stochastic matrices, where the general stochastic matrix means that each row sum is equal to 1 and all entries are not required to be nonnegative. To analyze such a convergence problem, some convex hulls are constructed. It is shown that these convex hulls are contractive under the effect of the products of these general stochastic matrices. Subsequently, a sufficient criterion is derived to ensure the impulsive bipartite consensus of the system being considered. Finally, two numerical examples are given to illustrate the result. (c) 2019 Elsevier B.V. All rights reserved.
机译:本文针对一类二阶多智能体系统考虑了二方共识问题。使用符号图理论,通过分布式脉冲控制策略设计控制协议。然后,该问题转化为由一组一般随机矩阵的乘积所表示的收敛问题,其中,一般随机矩阵意味着每行总和等于1,并且不需要所有项都是非负数。为了分析这种收敛问题,构造了一些凸包。结果表明,在这些一般随机矩阵乘积的作用下,这些凸包是收缩的。随后,导出了足够的标准以确保所考虑系统的脉冲二分共识。最后,给出两个数值例子来说明结果。 (c)2019 Elsevier B.V.保留所有权利。

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