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An Application of Self-Organizing Map for Multirobot Multigoal Path Planning with Minmax Objective

机译:MINMAX目标自组织地图对多利用多功能路径规划的应用

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摘要

In this paper, Self-Organizing Map (SOM) for the Multiple Traveling Salesman Problem (MTSP) with minmax objective is applied to the robotic problem of multigoal path planning in the polygonal domain. The main difficulty of such SOM deployment is determination of collision-free paths among obstacles that is required to evaluate the neuron-city distances in the winner selection phase of unsupervised learning. Moreover, a collision-free path is also needed in the adaptation phase, where neurons are adapted towards the presented input signal (city) to the network. Simple approximations of the shortest path are utilized to address this issue and solve the roboticMTSP by SOM. Suitability of the proposed approximations is verified in the context of cooperative inspection, where cities represent sensing locations that guarantee to "see" the whole robots' workspace. The inspection task formulated as the MTSP-Minmax is solved by the proposed SOM approach and compared with the combinatorial heuristic GENIUS. The results indicate that the proposed approach provides competitive results to GENIUS and support applicability of SOM for robotic multigoal path planning with a group of cooperating mobile robots. The proposed combination of approximate shortest paths with unsupervised learning opens further applications of SOM in the field of robotic planning.
机译:在本文中,具有Minmax目标的多个旅行推销员问题(MTSP)的自组织地图(SOM)应用于多边形域中多槽路径规划的机器人问题。这种SOM部署的主要难度是确定在无监督学习的获胜者选择阶段评估神经元城市距离所需的障碍之间的无碰撞路径。此外,在适应阶段也需要自由阶段,其中神经元朝向网络上的呈现输入信号(城市)。利用最短路径的简单近似来解决此问题并由SOM解决鼠标侦查。在合作检查的背景下核实了所提出的近似的适用性,其中城市代表了保证“看到”整个机器人的工作空间的位置。作为MTSP-MINMAX制定的检查任务由所提出的SOM方法解决并与组合启发式天才相比。结果表明,该方法为天才提供了竞争结果,并支持具有一组合作移动机器人的机器人多功能路径规划的SOM的适用性。具有无监督学习的近似最短路径的拟议组合在机器人规划领域开辟了SOM的进一步应用。

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