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ASSOCIATING OPTICAL MEASUREMENTS AND ESTIMATING ORBITS OF GEOCENTRIC OBJECTS THROUGH POPULATION-BASED META-HEURISTIC METHODS

机译:通过基于人群的元启发式方法将光学测量和估计地理对象的估计轨道相关联

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Currently several thousands of objects are being tracked in the MEO and GEO regions through optical means. The problem faced in this framework is that of Multiple Target Tracking (MTT). In this context both, the correct associations among the observations and the orbits of the objects have to be determined. The complexity of the MTT problem is defined by its dimension S. The number S corresponds to the number of fences involved in the problem. Each fence consists of a set of observations where each observation belongs to a different object. The S ≥ 3 MTT problem is an NP-hard combinatorial optimization problem. There are two general ways to solve this. One way is to seek the optimum solution, this can be achieved by applying a branch-and-bound algorithm. When using these algorithms the problem has to be greatly simplified to keep the computational cost at a reasonable level. Another option is to approximate the solution by using meta-heuristic methods. These methods aim to efficiently explore the different possible combinations so that a reasonable result can be obtained with a reasonable computational effort. To this end several population-based meta-heuristic methods are implemented and tested on simulated optical measurements. With the advent of improved sensors and a heightened interest in the problem of space debris, it is expected that the number of tracked objects will grow by an order of magnitude in the near future. This research aims to provide a method that can treat the correlation and orbit determination problems simultaneously, and is able to efficiently process large data sets with minimal manual intervention.
机译:目前通过光学手段在Meo和Geo区域跟踪了几千物体。本框架面临的问题是多个目标跟踪(MTT)的问题。在这种情况下,两者都必须确定观察结果和对象的轨道之间的正确关联。 MTT问题的复杂性由其维度S定义。数字S对应于问题所涉及的围栏数量。每个围栏由一组观察组成,其中每个观察属于不同的对象。 S≥3MTT问题是NP-COLLECLINATIAL优化问题。有两种普遍的方法可以解决这个问题。一种方法是寻求最佳解决方案,这可以通过应用分支和绑定算法来实现。使用这些算法时,必须大大简化问题以使计算成本保持在合理的水平。另一种选择是通过使用元启发式方法来近似解。这些方法旨在有效地探索不同可能的组合,以便以合理的计算工作获得合理的结果。为此,在模拟光学测量上实现并测试了几种基于群体的元启发式方法。随着改善传感器的出现和对空间碎片问题的提高兴趣,预计追踪物体的数量将在不久的将来增长。该研究旨在提供一种方法,可以同时处理相关性和轨道确定问题,并且能够有效地处理大数据集,以最小的手动干预。

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