Multi-fidelity design framework integrating compositional kernels to facilitate early-stage design exploration of complex systems

Nikoleta Dimitra Charisi, J.J. Hopman, Austin Kana
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Abstract

Early-stage design of complex systems is considered by many to be one of the most critical design phases because that is where many of the major decisions are made. The design process typically starts with low-fidelity tools, such as simplified models and reference data, but these prove insufficient for novel designs, necessitating the introduction of high-fidelity tools. This challenge can be tackled through the incorporation of multi-fidelity models. The application of MF models in the context of design optimization problems represents a developing area of research. This study proposes incorporating compositional kernels into the autoregressive scheme (AR1) of Multi-Fidelity Gaussian Processes, aiming to enhance the predictive accuracy and reduce uncertainty in design space estimation. The effectiveness of this method is assessed by applying it to 5 benchmark problems and a simplified design scenario of a cantilever beam. The results demonstrate significant improvement in the prediction accuracy and a reduction in the prediction uncertainty. Additionally, the paper offers a critical reflection on scaling up the method and its applicability in early-stage design of complex engineering systems, providing valuable insights into its practical implementation and potential benefits.
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多保真度设计框架集成了组合内核,有助于复杂系统的早期设计探索
许多人认为,复杂系统的早期设计是最关键的设计阶段之一,因为许多重大决策都是在这一阶段做出的。设计过程通常从低保真工具(如简化模型和参考数据)开始,但事实证明这些工具不足以满足新颖设计的需要,因此有必要引入高保真工具。多保真度模型可以解决这一难题。多保真度模型在设计优化问题中的应用是一个不断发展的研究领域。本研究建议在多保真高斯过程的自回归方案(AR1)中加入组成核,旨在提高预测精度,减少设计空间估计中的不确定性。通过将该方法应用于 5 个基准问题和一个简化的悬臂梁设计方案,对其有效性进行了评估。结果表明,预测精度明显提高,预测不确定性明显降低。此外,论文还对该方法的扩展及其在复杂工程系统早期设计中的适用性进行了批判性思考,为该方法的实际应用和潜在效益提供了宝贵的见解。
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