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What Weights Work for You? Adapting Weights for Any Pareto Front Shape in Decomposition-based Evolutionary Multi-Objective Optimisation

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arxiv 1709.02679 v1 pith:W4HIPUH2 submitted 2017-09-08 cs.NE

classification cs.NE
keywords weightsparetofrontweightproblemadawevolutionaryshape
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The quality of solution sets generated by decomposition-based evolutionary multiobjective optimisation (EMO) algorithms depends heavily on the consistency between a given problem's Pareto front shape and the specified weights' distribution. A set of weights distributed uniformly in a simplex often lead to a set of well-distributed solutions on a Pareto front with a simplex-like shape, but may fail on other Pareto front shapes. It is an open problem on how to specify a set of appropriate weights without the information of the problem's Pareto front beforehand. In this paper, we propose an approach to adapt the weights during the evolutionary process (called AdaW). AdaW progressively seeks a suitable distribution of weights for the given problem by elaborating five parts in the weight adaptation --- weight generation, weight addition, weight deletion, archive maintenance, and weight update frequency. Experimental results have shown the effectiveness of the proposed approach. AdaW works well for Pareto fronts with very different shapes: 1) the simplex-like, 2) the inverted simplex-like, 3) the highly nonlinear, 4) the disconnect, 5) the degenerated, 6) the badly-scaled, and 7) the high-dimensional.

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  1. MOEA/D with Uniformly Randomly Adaptive Weights

    cs.NE 2019-08 conditional novelty 5.0 of 10

    MOEA/D-URAW combines uniformly random weight initialization with sparsity-based adaptive weight adjustment, yielding a decomposition-based multiobjective optimizer that adapts to different Pareto front shapes and supp...

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