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    Generative multiform optimization (GMFoO) addresses challenges in optimizing complex problems by using multiple latent spaces. This approach improves solution accuracy and convergence speed for expensive black-box functions.

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    Area of Science:

    • Engineering Optimization
    • Computational Design
    • Machine Learning

    Background:

    • Optimizing black-box functions in complex spaces (e.g., airfoil design) is challenging.
    • Generative model-based optimization (GMO) maps complex inputs to latent spaces but struggles with determining optimal latent dimensions.
    • This difficulty creates a trade-off between solution accuracy and convergence rate.

    Purpose of the Study:

    • To introduce a novel multiform generative model-based optimization (GMFoO) approach.
    • To overcome the limitations of fixed latent dimensions in GMO.
    • To enhance optimization performance for complex, expensive objective functions.

    Main Methods:

    • Developed a generative model promoting positive correlation between multiple latent spaces for knowledge transfer.
    • Implemented Bayesian optimization (BO) as the optimizer within the GMFoO framework.
    • Designed two strategies for continuous information exchange between latent spaces.

    Main Results:

    • GMFoO demonstrated improved convergence to superior designs compared to traditional methods.
    • The approach was validated on airfoil design, corbel design, and an area maximization problem.
    • Effective knowledge transfer and information exchange between latent spaces were achieved.

    Conclusions:

    • GMFoO offers a promising solution for optimizing expensive black-box functions in complex input spaces.
    • Simultaneous optimization across multiple, correlated latent spaces enhances efficiency and accuracy.
    • The method provides a robust framework for tackling real-world engineering design problems within limited computational budgets.