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Numerical integration in statistical decision-theoretic methods for robust design optimization

机译:统计决策理论方法中的数值积分,可进行稳健的设计优化

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摘要

The Bayes principle from statistical decision theory provides a conceptual framework for quantifying uncertainties that arise in robust design optimization. The difficulty with exploiting this framework is computational, as it leads to objective and constraint functions that must be evaluated by numerical integration. Using a prototypical robust design optimization problem, this study explores the computational cost of multidimensional integration (computing expectation) and its interplay with optimization algorithms. It concludes that straightforward application of standard off-the-shelf optimization software to robust design is prohibitively expensive, necessitating adaptive strategies and the use of surrogates.
机译:统计决策理论的贝叶斯原理为量化鲁棒性设计优化中出现的不确定性提供了一个概念框架。利用该框架的困难是计算上的,因为它导致必须通过数值积分评估的目标和约束函数。使用原型鲁棒性设计优化问题,本研究探索了多维集成的计算成本(计算期望值)及其与优化算法的相互作用。结论是,将标准的现成的优化软件直接应用到健壮的设计上的代价是非常高的,从而需要自适应策略和代理人的使用。

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