用可解释性指导贝叶斯优化,提升声学超材料涂层设计效率
Interpretable SHAP-bounded Bayesian Optimization for Underwater Acoustic Metamaterial Coating Design
- 结合SHAP分析识别关键设计参数并动态调整搜索范围
- 在不增加模拟次数前提下,使两种硬度材料的吸声性能更优
- 适合需要高效、低成本设计的材料工程与声学优化场景
我们提出一种基于可解释性的贝叶斯优化框架,用于优化基于聚氨酯弹性体并嵌入超材料结构的水下声学涂层。通过数据驱动模型分析吸声性能与设计变量之间的关系,利用SHapley Additive exPlanations(SHAP)工具识别影响目标函数的关键参数,并揭示其对吸声性能的影响机制。基于这些洞察,自动调整优化问题的参数边界,实现对设计空间更精准高效的探索。该方法应用于两种不同硬度的聚氨酯材料,所得最优解优于无SHAP引导的情况,且未增加模拟迭代次数。结果表明,SHAP能揭示隐藏的参数关联,引导搜索至高潜力区域,显著提升优化效率。本研究证明,在严格计算约束下,将可解释性技术与贝叶斯优化结合,可有效实现水下声学超材料的高效低成本设计,并可推广至其他材料与工程优化问题。
原文摘要 · Abstract (English)
We developed an interpretability informed Bayesian optimization framework to optimize underwater acoustic coatings based on polyurethane elastomers with embedded metamaterial features. A data driven model was employed to analyze the relationship between acoustic performance, specifically sound absorption and the corresponding design variables. By leveraging SHapley Additive exPlanations (SHAP), a machine learning interpretability tool, we identified the key parameters influencing the objective function and gained insights into how these parameters affect sound absorption. The insights derived from the SHAP analysis were subsequently used to automatically refine the bounds of the optimization problem automatically, enabling a more targeted and efficient exploration of the design space. The proposed approach was applied to two polyurethane materials with distinct hardness levels, resulting in improved optimal solutions compared to those obtained without SHAP-informed guidance. Notably, these enhancements were achieved without increasing the number of simulation iterations. Our findings demonstrate the potential of SHAP to streamline optimization processes by uncovering hidden parameter relationships and guiding the search toward promising regions of the design space. This work underscores the effectiveness of combining interpretability techniques with Bayesian optimization for the efficient and cost-effective design of underwater acoustic metamaterials under strict computational constraints and can be generalized towards other materials and engineering optimization problems.
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