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首页> 外文期刊>Annals of Operations Research >Enhanced directed search: a continuation method for mixed-integer multi-objective optimization problems
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Enhanced directed search: a continuation method for mixed-integer multi-objective optimization problems

机译:增强型有向搜索:混合整数多目标优化问题的一种连续方法

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摘要

Multi-objective optimization problems (MOPs) commonly arise in various applications of engineering and management fields. Many real-world MOPs are mixed-integer multiobjective optimization problems (MMOP), where the solution space consists of real and integer decision variables. The research regarding MMOPs is still scarce due to the mixture nature of the solution space and difficulty of finding the set of trade-off solutions. In this work we propose a continuation based method that efficiently solves MMOP problems. Our method, called Enhanced Directed Search (EDS), is capable of steering the search along a predefined direction along the Pareto front in the objective function space. EDS traces the Pareto front by following closest predictor and corrector solutions in the course of optimization. By searching around the objective function boundary, EDS can solve problems with k 2 objectives. With five example problems widely studied in the literature, we demonstrate that EDS outperforms the recently developed Direct Zig Zag algorithm and the popular NSGA-II method.
机译:多目标优化问题(MOP)通常出现在工程和管理领域的各种应用中。许多现实世界中的MOP是混合整数多目标优化问题(MMOP),其中解决方案空间由实数和整数决策变量组成。由于解决方案空间的混合性质以及难以找到折衷解决方案的集合,因此关于MMOP的研究仍然很少。在这项工作中,我们提出了一种基于连续的方法,可以有效解决MMOP问题。我们的方法称为增强定向搜索(EDS),能够在目标函数空间中沿着Pareto前沿的预定方向引导搜索。 EDS通过在优化过程中遵循最接近的预测器和校正器解决方案来跟踪Pareto前沿。通过搜索目标函数边界,EDS可以解决k> 2个目标的问题。通过文献中广泛研究的五个示例问题,我们证明了EDS优于最近开发的Direct Zig Zag算法和流行的NSGA-II方法。

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