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首页> 外文期刊>Annals of Operations Research >Improving the computational efficiency in a global formulation (GLIDE) for interactive multiobjective optimization
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Improving the computational efficiency in a global formulation (GLIDE) for interactive multiobjective optimization

机译:提高用于交互式多目标优化的全局公式(GLIDE)的计算效率

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In this paper, we present a new general formulation for multiobjective optimization that can accommodate several interactive methods of different types (regarding various types of preference information required from the decision maker). This formulation provides a comfortable implementation framework for a general interactive system and allows the decision maker to conveniently apply several interactive methods in one solution process. In other words, the decision maker can at each iteration of the solution process choose how to give preference information to direct the interactive solution process, and the formulation enables changing the type of preferences, that is, the method used, whenever desired. The first general formulation, GLIDE, included eight interactive methods utilizing four types of preferences. Here we present an improved version where we pay special attention to the computational efficiency (especially significant for large and complex problems), by eliminating some constraints and parameters of the original formulation. To be more specific, we propose two new formulations, depending on whether the multiobjective optimization problem to be considered is differentiable or not. Some computational tests are reported showing improvements in all cases. The generality of the new improved formulations is supported by the fact that they can accommodate six interactive methods more, that is, a total of fourteen interactive methods, just by adjusting parameter values.
机译:在本文中,我们为多目标优化提供了一种新的通用公式,该公式可以容纳几种不同类型的交互方法(考虑决策者所需的各种类型的偏好信息)。这种表述为通用的交互式系统提供了一个舒适的实现框架,并使决策者可以在一个解决方案过程中方便地应用几种交互式方法。换句话说,决策者可以在解决方案过程的每次迭代中选择如何提供偏好信息以指导交互式解决方案过程,并且该公式化可以在需要时更改偏好的类型,即所使用的方法。第一个通用公式GLIDE包括使用四种类型的首选项的八种交互方法。在这里,我们提出一种改进的版本,其中通过消除原始公式的某些约束和参数,特别关注计算效率(对于大型和复杂问题特别重要)。更具体地说,根据要考虑的多目标优化问题是否可微,我们提出了两种新的公式。据报道,一些计算测试表明在所有情况下都有改进。新的改进配方的通用性得到了支持,因为它们仅通过调整参数值就可以容纳更多六种交互方法,即总共十四种交互方法。

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