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混合Nash均衡的无人机航路规划应用案例

An Application Case of Mixed Nash Equilibrium on UAV Path Planning
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摘要 本文研究了无人机在最小转弯半径约束下,完成多目标侦察或打击任务的航迹规划问题,提出基于混合Nash均衡的航路规划设计新方法,并给出仿真实验结果及案例分析. This paper studies the path planning problem of Unmanned Aerial Vehicle(UAV)to complete multi-target reconnaissance or strike mission under the constraint of minimum turning radius.A new path planning scheme based on Mixed Nash Equillibrium is proposed.Further,the simulation results and the case analysis are given.
作者 戴丽 Dai Li(College of Liberal Arts and Science,National University of Defense Technology,Changsha 410073,China)
出处 《数学理论与应用》 2019年第3期121-128,共8页 Mathematical Theory and Applications
关键词 混合Nash均衡 无人机 航路规划 应用案例 Mixed Nash Equilibrium Unmanned Aerial Vehicle Path planning Application case
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  • 1张敏,于剑.基于划分的模糊聚类算法[J].软件学报,2004,15(6):858-868. 被引量:176
  • 2杜晓丽,蒋昌俊,徐国荣,丁志军.一种基于模糊聚类的网格DAG任务图调度算法[J].软件学报,2006,17(11):2277-2288. 被引量:48
  • 3Betts J T. Survey of numerical methods for trajectory optimization [ J ]. Journal of Guidance, Control, and Dynamics, 1998, 21(2): 193-207.
  • 4Gutin G, Punnen A P. The traveling salesman problem and its variations [ M ]. New York : Kluwer Academic Publisher, 2002.
  • 5Shetty V K, Sudit M, Nagi R. Priority-based assignment and routing of a fleet of unmanned combat aerial vehicles [ J ]. Computers & Operations Research, 2006, 35(6) : 1813 -1828.
  • 6Savla K, Frazzoli E, Bullo F. Traveling salesperson problems for the Dubins vehicle [ J ]. IEEE Transactions on Automatic Control, 2008, 53(6): 1378- 1391.
  • 7Oberlin P, Rathinam S, Darbha S. A transformation for a heterogeneous, multiple depot, multiple traveling salesman problem[ C]//Proceedings of American Control Conference. St. Louis, USA,2009:1292-1297.
  • 8Obermeyer K J. Path planning for a UAV performing reconnaissance of static ground targets in terrain[ C ] // AIAA Guidance, Navigation, and Control Conference. Chicago, USA, 2009.
  • 9Jung S, Moon B R. Toward minimal restriction of genetic encoding and crossovers for the two-dimensional Euclidean TSP [ J]. IEEE Transactions on Evolutionary Computation, 2002, 6(6) : 557 -565.
  • 10Berg M D, Gudmundsson J, Katz M J, et al. TSP with neighborhoods of varying size [ J ]. Journal of Algorithms, 2005, 57 ( 1 ) : 22 - 36.

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