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Particle Swarm Optimization to solve Multiple Dipole Modelling problems in space applications

机译:粒子群优化解决空间应用中的多个偶极建模问题

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An advanced modeling algorithm based on Particle Swarm Optimization (PSO) has been developed to solve Multiple Dipole Modelling (MDM) problems in space applications. Multiple Dipoles Modelling is a technique to represent spacecraft units as a set of equivalent magnetic dipoles able to reconstruct, in the far-field distance, the same original magnetostatic field. This procedure allows preparing a magnetic model of the spacecraft during design and development phases and foreseeing the magnetostatic state of the spacecraft during operation in the final orbit. This latter aspect plays an important role in mission with equipment susceptible to magnetic fields since the spacecraft behaviour with changing environment can be predicted and taken into account during design and development [1]. During the last decades, the MDM problem has been addressed in different ways by many authors for several applications. A main difference resides in the mathematical approach for implementation of the optimisation technique used as solver, which can be of deterministic [2]–[3] or stochastic [4]–[9] nature. For space applications mainly deterministic methods have been applied; nevertheless, due to the highly nonlinear nature of the problem, classic deterministic methods are not always the best choice for this application (problem of local minima and need of suitable initial guesses.). Therefore our research has been driven towards the investigation of an advanced stochastic method.
机译:已经开发了一种基于粒子群优化(PSO)的高级建模算法来解决空间应用中的多个偶极建模(MDM)问题。多个偶极型建模是一种代表航天器单元作为能够重建的一组等效磁偶极子,在远场距离中,相同的原始磁静电场。该过程允许在设计和开发阶段期间制备航天器的磁模型,并在最终轨道中的操作期间预先预见航天器的磁化状态。这种后一种方面在使得易受磁场的设备中起着重要作用,因为可以预测和在设计和开发期间考虑具有变化环境的航天器行为[1]。在过去的几十年中,MDM问题已经以不同的方式解决了许多作者,但是一些应用程序。主要差异存在于实现用作求解器的优化技术的数学方法,这可以是确定性的[2] - [3]或随机[4] - [9]性质。对于空间应用,主要应用了确定性方法;尽管如此,由于问题的高度非线性性质,经典的确定方法并不总是该应用的最佳选择(局部最小值的问题,并且需要适当的初始猜测。)。因此,我们的研究已经推动了对先进随机方法的调查。

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