AINEDec 22, 2025

Clustering-based Transfer Learning for Dynamic Multimodal MultiObjective Evolutionary Algorithm

arXiv:2512.18947v1h-index: 42
Originality Incremental advance
AI Analysis

This addresses the challenge of tracking multiple Pareto optimal sets in time-varying environments for evolutionary algorithm researchers, representing an incremental improvement by combining existing techniques.

The paper tackles dynamic multimodal multiobjective optimization by proposing a clustering-based transfer learning algorithm with an autoencoder prediction mechanism, which achieves superior convergence and diversity compared to state-of-the-art methods on 12 test instances.

Dynamic multimodal multiobjective optimization presents the dual challenge of simultaneously tracking multiple equivalent pareto optimal sets and maintaining population diversity in time-varying environments. However, existing dynamic multiobjective evolutionary algorithms often neglect solution modality, whereas static multimodal multiobjective evolutionary algorithms lack adaptability to dynamic changes. To address above challenge, this paper makes two primary contributions. First, we introduce a new benchmark suite of dynamic multimodal multiobjective test functions constructed by fusing the properties of both dynamic and multimodal optimization to establish a rigorous evaluation platform. Second, we propose a novel algorithm centered on a Clustering-based Autoencoder prediction dynamic response mechanism, which utilizes an autoencoder model to process matched clusters to generate a highly diverse initial population. Furthermore, to balance the algorithm's convergence and diversity, we integrate an adaptive niching strategy into the static optimizer. Empirical analysis on 12 instances of dynamic multimodal multiobjective test functions reveals that, compared with several state-of-the-art dynamic multiobjective evolutionary algorithms and multimodal multiobjective evolutionary algorithms, our algorithm not only preserves population diversity more effectively in the decision space but also achieves superior convergence in the objective space.

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