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    Area of Science:

    • Optimization
    • Computational Intelligence
    • Operations Research

    Background:

    • Existing methods for uncertain optimization problems (UOPs) often require decision-maker preferences or probability distributions, which are difficult to obtain.
    • Making assumptions about these factors can be risky when knowledge is limited.

    Purpose of the Study:

    • To propose a novel evolutionary algorithm (EA) for UOPs that treats them in an a posteriori manner.
    • To develop an algorithm that does not rely on explicit decision-maker preferences or probability distributions.

    Main Methods:

    • A subproblem co-solving evolutionary algorithm (S-CoEA) is proposed, decomposing UOPs into correlated subproblems.
    • An ordered weighted-sum (OWS) operator is used for decomposition, with subproblems co-solved in parallel using neighboring information.
    • A sampling strategy gathers distribution information and mitigates uncertainty effects, enhanced by a sample-updating scheme.

    Main Results:

    • S-CoEA was compared against state-of-the-art competitors, including EA with exponential sampling (E-sampling) and population-controlled covariance matrix self-adaptation evolution strategy (pcCMSA-ES).
    • Numerical experiments on continuous and discrete test instances demonstrated S-CoEA's superior or competitive performance across most cases.

    Conclusions:

    • S-CoEA offers an effective approach for handling UOPs, particularly when decision-maker preferences or probability distributions are unknown or difficult to ascertain.
    • The algorithm's ability to decompose and co-solve subproblems, coupled with its sampling strategy, provides robust performance under uncertainty.