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Conflict Resolution and Traffic Complexity of Multiple Intersecting Flows of Aircraft

机译:飞机多个相交流的冲突解决与交通复杂性

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This paper proposes a general framework to study the conflict resolution for multiple intersecting flows of aircraft in planar airspace. The conflict-resolution problem is decomposed into a sequence of subproblems, each involving only two intersecting flows of aircraft. The strategy for achieving the decomposition is to laterally displace the aircraft flows so that they intersect in pairs, and the resulting conflict zones have no overlap. A conflict zone is defined as a circular area that is centered at the intersection of a pair of flows, which allows aircraft approaching the intersection to resolve the conflict completely within the conflict zone without straying outside. An optimization problem is then formulated to minimize the lateral displacements of the aircraft flows. Although this optimization problem is difficult to solve in general due to its nonconvex nature, a closed-form solution can be obtained for three intersecting flows. The minimum requirement of lateral displacements of aircraft flows for conflict resolution can also be used as a metric of traffic complexity for multiple intersecting flows of aircraft. It is shown that the order of growth of this complexity metric is $O(n^{3})$ for symmetric configurations of $n$ flows of aircraft.
机译:本文提出了一个通用的框架来研究飞机在空域内多个相交流的冲突解决。解决冲突的问题被分解为一系列子问题,每个子问题仅涉及两个相交的飞机流。实现分解的策略是横向移动飞机流,以使它们成对相交,并且产生的冲突区域不会重叠。冲突区定义为以一对流的交点为中心的圆形区域,它使飞机接近交点即可在冲突区内完全解决冲突而不会向外部散开。然后提出一个优化问题,以最大程度地减少飞机流的横向位移。尽管此优化问题由于其非凸性而通常难以解决,但对于三个相交的流,可以获得封闭形式的解决方案。解决冲突所需的飞机流横向位移的最低要求也可以用作飞机的多个相交流的交通复杂性的度量。结果表明,对于飞机n次元流的对称配置,此复杂性度量的增长顺序为o(n ^ {3})$。

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