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A new energy landscape paving heuristic for satellite module layouts

机译:新能源格局为卫星模块布局铺平了道路

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This article describes a study of the satellite module layout problem (SMLP), which is a three-dimensional (3D) layout optimization problem with performance constraints that has proved to be non-deterministic polynomial-time hard (NP-hard). To deal with this problem, we convert it into an unconstrained optimization problem using a quasi-physical strategy and the penalty function method. The energy landscape paving (ELP) method is a class of Monte-Carlo-based global optimization algorithm that has been successfully applied to solve many optimization problems. ELP can search for low-energy layouts via a random walk in complex energy landscapes. However, when ELP falls into the narrow and deep valleys of an energy landscape, it is difficult to escape. By putting forward a new update mechanism of the histogram function in ELP, we obtain an improved ELP method which can overcome this drawback. By incorporating the gradient method with local search into the improved ELP method, a new global search optimization method, nELP, is proposed for SMLP. Two representative instances from the literature are tested. Computational results show that the proposed nELP algorithm is an effective method for solving SMLP with performance constraints.
机译:本文介绍了对卫星模块布局问题(SMLP)的研究,SMLP是具有性能约束的三维(3D)布局优化问题,已证明是非确定性的多项式时间难题(NP-hard)。为了解决这个问题,我们使用准物理策略和惩罚函数方法将其转换为无约束优化问题。能源景观铺设(ELP)方法是一类基于蒙特卡洛的全局优化算法,已成功应用于解决许多优化问题。 ELP可以通过在复杂的能源环境中随机漫步来搜索低能耗布局。但是,当ELP落入能源景观的狭窄深谷时,很难逃脱。通过提出一种新的ELP直方图函数更新机制,我们获得了一种可以克服这一缺点的改进的ELP方法。通过将带有局部搜索的梯度方法结合到改进的ELP方法中,为SMLP提出了一种新的全局搜索优化方法nELP。测试了文献中的两个代表性实例。计算结果表明,所提出的nELP算法是解决具有性能约束的SMLP的有效方法。

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