NEJun 16, 2016

Learning from Non-Stationary Stream Data in Multiobjective Evolutionary Algorithm

arXiv:1606.05169v11 citations
Originality Incremental advance
AI Analysis

This work addresses computational efficiency for researchers and practitioners using MOEAs, but it is incremental as it builds on existing structure learning methods.

The paper tackled the problem of high computational cost in multiobjective evolutionary algorithms (MOEAs) that use structure learning by proposing an online learning scheme with an agglomerative clustering algorithm, resulting in significant improvement over five state-of-the-art MOEAs on benchmark problems.

Evolutionary algorithms (EAs) have been well acknowledged as a promising paradigm for solving optimisation problems with multiple conflicting objectives in the sense that they are able to locate a set of diverse approximations of Pareto optimal solutions in a single run. EAs drive the search for approximated solutions through maintaining a diverse population of solutions and by recombining promising solutions selected from the population. Combining machine learning techniques has shown great potentials since the intrinsic structure of the Pareto optimal solutions of an multiobjective optimisation problem can be learned and used to guide for effective recombination. However, existing multiobjective EAs (MOEAs) based on structure learning spend too much computational resources on learning. To address this problem, we propose to use an online learning scheme. Based on the fact that offsprings along evolution are streamy, dependent and non-stationary (which implies that the intrinsic structure, if any, is temporal and scale-variant), an online agglomerative clustering algorithm is applied to adaptively discover the intrinsic structure of the Pareto optimal solution set; and to guide effective offspring recombination. Experimental results have shown significant improvement over five state-of-the-art MOEAs on a set of well-known benchmark problems with complicated Pareto sets and complex Pareto fronts.

Foundations

The foundational work for this paper's niche, ranked by how specifically the neighbourhood builds on it — not by global fame.

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