RONov 22, 2019

Constrained Heterogeneous Vehicle Path Planning for Large-area Coverage

arXiv:1911.09864v11 citations
Originality Incremental advance
AI Analysis

This addresses the challenge of efficient large-area coverage for applications like surveillance or mapping, though it is incremental as it builds on existing optimization methods.

The paper tackles the problem of autonomously covering large areas with multiple UAVs supported by a ground vehicle, constrained by battery life and communication, by introducing a planning framework that partitions the area, optimizes UAV routes to minimize flight distance, and finds ground vehicle paths, achieving close-to-real-time solution times.

There is a strong demand for covering a large area autonomously by multiple UAVs (Unmanned Aerial Vehicles) supported by a ground vehicle. Limited by UAVs' battery life and communication distance, complete coverage of large areas typically involves multiple take-offs and landings to recharge batteries, and the transportation of UAVs between operation areas by a ground vehicle. In this paper, we introduce a novel large-area-coverage planning framework which collectively optimizes the paths for aerial and ground vehicles. Our method first partitions a large area into sub-areas, each of which a given fleet of UAVs can cover without recharging batteries. UAV operation routes, or trails, are then generated for each sub-area. Next, the assignment of trials to different UAVs and the order in which UAVs visit their assigned trails are simultaneously optimized to minimize the total UAV flight distance. Finally, a ground vehicle transportation path which visits all sub-areas is found by solving an asymmetric traveling salesman problem (ATSP). Although finding the globally optimal trail assignment and transition paths can be formulated as a Mixed Integer Quadratic Program (MIQP), the MIQP is intractable even for small problems. We show that the solution time can be reduced to close-to-real-time levels by first finding a feasible solution using a Random Key Genetic Algorithm (RKGA), which is then locally optimized by solving a much smaller MIQP.

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