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Geometric Reinforcement Learning Based Path Planning for Mobile Sensor Networks in Advection-Diffusion Field Reconstruction

机译:对流扩散场重建中基于几何增强学习的移动传感器网络路径规划

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We propose a geometric reinforcement learning algorithm for real-time path planning for mobile sensor networks (MSNs) in the problem of reconstructing a spatial-temporal varying field described by the advection-diffusion partial differential equation. A Luenberger state estimator is provided to reconstruct the concentration field, which uses the collected measurements from a MSN along its trajectory. Since the path of the MSN is critical in reconstructing the field, a novel geometric reinforcement learning (GRL) algorithm is developed for the real-time path planning. The basic idea of GRL is to divide the whole area into a series of lattice to employ a specific time-varying reward matrix, which contains the information of the length of path and the mapping error. Thus, the proposed GRL can balance the performance of the field reconstruction and the efficiency of the path. By updating the reward matrix, the real-time path planning problem can be converted to the shortest path problem in a weighted graph, which can be solved efficiently using dynamic programming. The convergence of calculating the reward matrix is theoretically proven. Simulation results serve to demonstrate the effectiveness and feasibility of the proposed GRL for a MSN.
机译:我们提出了一种用于移动传感器网络(MSN)的实时路径规划的几何强化学习算法,在重建了平流 - 扩散偏微分方程中描述的空间时间变化场的问题中的实时路径规划。提供Luenberger状态估计器以重建浓度字段,其使用来自其轨迹的MSN中的收集的测量值。由于MSN的路径对于重建该领域至关重要,因此为实时路径规划开发了一种新的几何增强学习(GRL)算法。 GRL的基本思想是将整个区域划分为一系列晶格,以采用特定的时变奖励矩阵,其包含路径长度和映射错误的信息。因此,所提出的GRL可以平衡现场重建的性能和路径的效率。通过更新奖励矩阵,实时路径规划问题可以转换为加权图中的最短路径问题,可以使用动态编程有效地解决。理论上证明了计算奖励矩阵的收敛性。仿真结果用于证明所提出的GRL的MSN的有效性和可行性。

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