Initial Orbit Selection for Prioritized Ground Targets Using Coyote Optimization Algorithm

Aaron B. Hoskins, R. Alvarez
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Abstract

Satellites are a valuable resource in monitoring the Earth for scientific and military tasks. However, the initial orbital parameters determine the ground track of the satellite and, thus which ground locations can be imaged. For a mission designer, selecting the orbital parameters that will maximize the collection of the desired data is imperative. This work investigates the optimal selection of initial orbital parameters for a satellite to monitor a user-supplied list of prioritized ground locations. The ground locations' priorities decrease for subsequent images of a location as a means of encouraging image diversity and prioritizing more valuable locations. The objective function is the summation of the prioritized images collected. The dynamics of the problem are simulated using General Mission Analysis Tool (GMAT). Using GMAT, a robust framework is created where the dynamics can be easily altered to include (or disregard) any perturbation forces; it is also possible to easily include constraints such as lighting or topography that could prevent an image from being collected. The optimization problem is solved using Coyote Optimization Algorithm (COA). COA is a relatively new metaheuristic with promising potential, and it is compared to the more traditional metaheuristic Particle Swarm Optimization (PSO). The results show that COA performs better than PSO in terms of computational time while finding virtually identical initial orbital parameters. The two primary benefits of this work are the creation of a robust framework for initial orbital parameters for a list of user-supplied prioritized ground locations and introducing COA to this class of problems.
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基于Coyote优化算法的优先地面目标初始轨道选择
卫星是监测地球进行科学和军事任务的宝贵资源。然而,初始轨道参数决定了卫星的地面轨迹,从而确定了哪些地面位置可以成像。对于任务设计者来说,选择能够最大限度地收集所需数据的轨道参数是必不可少的。这项工作研究了卫星初始轨道参数的最佳选择,以监测用户提供的优先地面位置列表。作为一种鼓励图像多样性和优先考虑更有价值的位置的手段,地面位置的优先级降低了。目标函数是收集到的优先图像的总和。使用通用任务分析工具(GMAT)模拟问题的动力学。使用GMAT,创建了一个强大的框架,其中动态可以很容易地改变,以包括(或忽略)任何扰动力;它也可以很容易地包括限制,如照明或地形,可能会阻止图像被收集。采用COA算法求解优化问题。COA是一种较新的、具有发展潜力的元启发式算法,并与传统的元启发式粒子群优化算法(PSO)进行了比较。结果表明,COA算法在计算时间上优于PSO算法,且初始轨道参数基本相同。这项工作的两个主要好处是为用户提供的优先地面位置列表创建了一个强大的初始轨道参数框架,并将COA引入这类问题。
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