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Formation control using replicator-mutator dynamics for multiple mobile autonomous agents

机译:使用复制者-变异者动力学对多个移动自主主体进行编队控制

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We present a leader-follower formation control algorithm based on replicator-mutator dynamics and complex Laplacian. The networked multi-agent system is composed of several multiple mobile autonomous agents keeping its formation. Replicator-mutator dynamics are used to reach consensus of the formation, to assure a faster convergence time for a leader-follower formation, and to avoid potential collisions between followers. First, we calculate the normalized Laplacian matrix of the associated communication graph and develop a consensus algorithm based on replicator-mutator dynamics. Then, we determine the complex Laplacian matrix for a particular planar formation. Finally, we obtain the position of the followers and we draw a geometric formation in a defined trajectory. The algorithm may modify the consensus agreement by modifying the mutation strength and the value of strategies frequency in geometric formations and avoiding potential collisions between followers. The proposed control algorithm maintains the formation geometric in any path in the complex plane and can be used with an unlimited number of vehicles without modifying the algorithm. Simulations are presented to illustrate the effectiveness of our formation control algorithm. (C) 2015 Elsevier B.V. All rights reserved.
机译:我们提出了一种基于复制者-变异者动力学和复杂拉普拉斯算子的领导者跟随编队控制算法。联网的多主体系统由几个保持其形成的移动自主主体组成。复制器-变异器动力学用于达成构型的共识,以确保领导者跟随构型的收敛时间更快,并避免跟随者之间的潜在冲突。首先,我们计算相关通信图的规范化拉普拉斯矩阵,并基于复制器-变异器动力学开发一种共识算法。然后,我们确定特定平面结构的复拉普拉斯矩阵。最后,我们获得跟随者的位置,并在定义的轨迹中绘制几何形状。该算法可以通过修改突变强度和几何形式中策略频率的值并避免跟随者之间的潜在冲突来修改共识协议。所提出的控制算法可在复杂平面中的任何路径上保持编队几何形状,并且无需修改算法即可用于无限数量的车辆。仿真结果表明了我们的编队控制算法的有效性。 (C)2015 Elsevier B.V.保留所有权利。

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