基于概率先验的数据精益迁移进化优化初探

Ray Lim, Abhishek Gupta, Y. Ong
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引用次数: 0

摘要

迁移进化优化(TrEO)已经成为一种计算范式,它利用来自不同源任务的相关问题解决信息来提高目标任务的收敛速度。最先进的Tr EO算法利用了具有概率先验的源-目标相似性捕获方法,从而能够减少负转移。最近的一项研究利用一个额外的解表示学习模块,通过源到目标的搜索空间映射来诱导源和目标目标函数之间的高序数相关性,以促进它们之间的正迁移。然而,这种方法的当前实现被认为是数据密集型的——需要缓存所有生成的源数据——这在实践中导致了很高的存储成本。作为替代方案,本文研究了上述方法的数据精益变体的可行性,标记为(1,G)-TrEO,其中仅使用第一代和最后(Gth)代源数据进行解表示学习和迁移。利用多目标基准函数对(1,G)-TrEO进行了实验分析,并结合汽车耐撞性设计实例进行了实验分析。我们的结果表明,一个简单的数据精益传输优化器能够获得有竞争力的性能。虽然本文提出了对(1,G)-TrEO的首次调查,但我们希望这些发现能激发未来数据精益TrEO算法的形式。
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An Initial Investigation of Data-Lean Transfer Evolutionary Optimization with Probabilistic Priors
Transfer evolutionary optimization (TrEO) has emerged as a computational paradigm to leverage related problem-solving information from various source tasks to boost convergence rates in a target task. State-of-the-art Tr EO algorithms have utilized a source-target similarity capture method with probabilistic priors that grants the ability to reduce negative transfers. A recent work makes use of an additional solution representation learning module to induce high ordinal correlation between source and target objective functions through source-to-target search space mappings, with the aim of promoting positive transfers between them. However, current implementations of this approach are found to be data-intensive - calling for all generated source data to be cached - leading to high storage costs in practice. As an alternative, this paper investigates the feasibility of a data-lean variant of the aforesaid approach, labeled as (1, G)-TrEO, in which only the first and final (Gth) generations of source data are used for solution representation learning and transfer. We conduct experimental analyses of (1, G)-TrEO using multi-objective benchmark functions as well as a practical example in vehicle crashworthiness design. Our results show that a simple data-lean transfer optimizer is able to achieve competitive performance. While this paper presents a first investigation of (1, G)-TrEO, we hope that the findings would inspire future forms of data-lean TrEO algorithms.
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