预计算
计算机科学
电磁学
反向
反问题
工程设计过程
数学优化
功能(生物学)
过程(计算)
算法
计算科学
趋同(经济学)
计算电磁学
电子工程
设计过程
基质(化学分析)
优化设计
实验设计
有理函数
缩小
矩阵乘法
计算机工程
逆方法
电磁脉冲
散射矩阵法
迭代法
电磁场
替代模型
作者
Jui-Hung Sun,Mohamed Elsawaf,Yifei Zheng,Ho-Chun Lin,Chia Wei Hsu,Constantine Sideris
标识
DOI:10.1038/s41467-026-69477-y
摘要
Inverse design enables automating the discovery and optimization of devices achieving performance significantly exceeding that of traditional human-engineered designs. However, existing methodologies to inverse-design electromagnetic devices require computationally expensive and time-consuming full-wave electromagnetic simulation at each iteration or generation of large datasets for training neural-network surrogate models. This work introduces the Precomputed Numerical Green Function method, an approach for ultrafast electromagnetic inverse design. The static components of the design are incorporated into a numerical Green function obtained from a single fully-parallelized precomputation step, reducing the cost of evaluating candidate designs during optimization to only being proportional to the size of the region under modification. A low-rank matrix update technique is introduced that further decreases the cost of the method to milliseconds per iteration without any approximations or compromises in accuracy. This method is shown to have linear time complexity, reducing the total runtime for an inverse design by several orders of magnitude compared to using conventional electromagnetics solvers. The design examples considered demonstrate speedups of up to 16,000x, shortening the design process from multiple days to weeks down to minutes. The approach enables practical and ultrafast design of complex structures that are prohibitively time-consuming for prior inverse design methods. Designing electromagnetic devices can be prohibitively time-consuming owing to computationally expensive simulations. This work introduces a method for rapid inverse design using precomputed numerical Green functions, which reduces total design times by multiple orders of magnitude compared to full-wave simulations without compromising accuracy.
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