Finding a Small, Diverse Subset of the Pareto Solution Set in Bi-Objective Search (Extended Abstract)

Pablo Araneda, Carlos Hernández Ulloa, Nicolás Rivera, Jorge A. Baier
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Abstract

Bi-objective search requires computing a Pareto solution set which contains a set of paths. In real-world applications, Pareto solution sets may contain several tens or even hundreds of solutions. For a human user trying to commit to just one of these paths, navigating through a large solution set may become overwhelming, which motivates the problem of computing small, good-quality subsets of Pareto frontiers. This document presents two main contributions. First, we provide a simple formalization of good-quality subsets of a Pareto solution set. For this, we use measure of richness which has been employed in the study of Population Dynamics. Second, we propose Chebyshev BOA*, a variant of BOA* to compute good-quality subset approximations.
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在双目标搜索中寻找帕累托解决方案集的小型多样化子集(扩展摘要)
双目标搜索需要计算一个帕累托解决方案集,其中包含一组路径。在实际应用中,帕累托解决方案集可能包含几十个甚至上百个解决方案。对于试图只选择其中一条路径的人类用户来说,浏览庞大的解决方案集可能会变得难以承受,这就促使人们提出了计算帕累托前沿的小型优质子集的问题。本文有两大贡献。首先,我们对帕累托解决方案集的优质子集进行了简单的形式化。为此,我们使用了在人口动力学研究中使用过的丰富度量。其次,我们提出了切比雪夫 BOA*,这是 BOA* 的一种变体,用于计算优质子集近似值。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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