Maintaining Connectivity in Multi-Rover Networks for Lunar Exploration Missions

L. B. Paet, S. Santra, Mickaël Laîné, Kazuya Yoshida
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Abstract

This work focuses on the wireless connectivity of multi-agent lunar robotic systems and how it can be preserved during large-scale lunar exploration missions. In particular, we consider in this work the connectivity of systems composed of a single lunar module and several micro-rovers performing coordinated area coverage exploration tasks. To this end, we adopted a deterministic model for lunar radio propagation to predict the status of point-to-point communication links for agents operating on the moon. We then used this information to build a communication graph for the lunar micro-rover network. The Fiedler value, a metric derived from algebraic graph theory, was then utilized for evaluating the system's evolving network connectivity as the micro-rovers explore finite regions on the lunar surface. Simulations involving a network consisting of a single fixed lunar module and three mobile micro-rovers were performed to illustrate how the rovers' basic mobility can cause disruptions in network connectivity. Results of the simulations show that the overall connectivity of lunar multi-rover networks can be maintained by imposing constraints on the rovers' motion.
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维护月球探测任务中多月球车网络的连通性
这项工作的重点是多智能体月球机器人系统的无线连接,以及如何在大规模月球探测任务中保持它。在这项工作中,我们特别考虑了由单个登月舱和多个执行协调区域覆盖探测任务的微型月球车组成的系统的连通性。为此,我们采用了月球无线电传播的确定性模型来预测在月球上运行的智能体点对点通信链路的状态。然后,我们利用这些信息建立了月球微型月球车网络的通信图。费德勒值是一个从代数图论推导出来的度量,当微型月球车探索月球表面有限区域时,它被用来评估系统不断发展的网络连通性。模拟了一个由单个固定登月舱和三个移动微型月球车组成的网络,以说明月球车的基本移动性如何导致网络连接中断。仿真结果表明,通过对月球车运动施加约束,可以保持月球车网络的整体连通性。
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