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On Formulating the Ground Scheduling Problem as a Multi-objective Bilevel Problem

机译:在制定地面调度问题作为多目标偏大问题

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In this paper, a bilevel multi-objective formulation of the Ground Scheduling Problem is presented. First, the problem is formulated as a bilevel optimisation problem (BOP), wherein the upper level (UL) is a biobjective problem determining the pairs of Ground Station (GS) to Spacecraft (SC) and the starting time of each event with objectives the maximisation of the access windows and the minimisation of the communication clashes of each GS. These two objectives of the UL can be assumed as a measure of the violation of the feasibility of a schedule. The lower level (LL) consists of a single objective optimisation problem that determines the duration of each event, with objectives the communication time requirement of SCs with GS and the total ground station usage, combined together to a weighted sum function. The approach used to solve this multi-objective BOP is a nested approach, where the Pareto front of the upper level is obtained by a multi-objective optimisation algorithm (NSGA2) and the lower level is solved using a GA. The formulation is tested on one small test case from literature and the relevant results are reported.
机译:本文介绍了地面调度问题的彼此多目标配方。首先,该问题被制定为彼此的彼此优化问题(BOP),其中上层(UL)是生物起点问题,该生物起点问题确定对航天器(SC)的对地站(GS)和每个事件的开始时间与目标可以最大限度化访问窗口和每个GS的通信冲突的最小化。 UL的这两个目标可以假定为违反计划的可行性的衡量标准。较低级别(LL)由单个客观优化问题组成,该问题决定了每个事件的持续时间,其中GS与GS和总接地站使用的通信时间要求组合在一起到加权和函数。用于解决该多目标BOP的方法是嵌套的方法,其中通过多目标优化算法(NSGA2)获得上层的帕匹托前面,并且使用GA来解决较低级别。该配方在文献中的一个小型测试用例上进行了测试,并报告了相关结果。

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