从光谱反推纳米吸光结构,精度显著提升。
Two-Stage Deformable-Convolutional Inverse Design of Nanophotonic Absorbers from Optical Spectra

- 分两阶段用可变形卷积重构金属-绝缘体-金属结构
- 光谱重建峰值信噪比达20.79dB,Dice系数0.962
- 适合需要高精度逆向设计的光子器件研究者
数据驱动的逆向设计可高效生成具有指定光学响应的纳米光子结构,但光谱到几何的映射因非唯一性及精细几何特征仍具挑战。本文提出一种两阶段可变形卷积框架,从80维吸收光谱重建金属-绝缘体-金属谐振器几何结构。光谱被投影为150×4×4的潜在表示,并解码为64×64的谐振器掩码。训练结合监督重建与基于最小二乘的对抗性精炼,初始化自最优监督检查点。三轮消融实验在相同架构下对比了可变形卷积、普通卷积、involution、Dynamic Conv和ODConv。所提模型达到20.79±0.31 dB PSNR与0.8501±0.0082 SSIM,相比普通卷积提升2.16 dB与0.0831。此外,Dice系数达0.9623±0.0027,IoU为0.9342±0.0038,边界F-score为0.9550±0.0027。使用冻结前向代理评估光谱一致性,均方根误差为0.0805±0.0013,决定系数R²=0.7923±0.0065。学习到的偏移量显示在粗略与中间解码阶段具有更强自适应采样能力。总体而言,结合监督初始化与对抗性精炼的可变形采样显著提升了光谱条件下的几何重建性能。
原文摘要 · Abstract (English)
Data-driven inverse design enables efficient generation of nanophotonic structures with prescribed optical responses, but spectrum-to-geometry mapping remains challenging due to non-uniqueness and fine geometric features. This work presents a two-stage deformable-convolutional framework for reconstructing metal--insulator--metal resonator geometries from 80-dimensional absorption spectra. The spectrum is projected to a $150\times4\times4$ latent representation and decoded into a $64\times64$ resonator mask. Training combines supervised reconstruction with least-squares adversarial refinement initialized from the best supervised checkpoint. A three-run ablation compares deformable convolution with plain convolution, involution, Dynamic Conv, and ODConv under the same architecture. The proposed model achieves $20.79\pm0.31$~dB PSNR and $0.8501\pm0.0082$ SSIM, improving over plain convolution by 2.16~dB and 0.0831, respectively. It further achieves Dice $0.9623\pm0.0027$, IoU $0.9342\pm0.0038$, and boundary F-score $0.9550\pm0.0027$. Spectral consistency evaluated using a frozen forward surrogate yields RMSE $0.0805\pm0.0013$ and $R^2=0.7923\pm0.0065$. Learned offsets show stronger adaptive sampling at coarse and intermediate decoder stages. Overall, deformable sampling with supervised initialization and adversarial refinement improves spectrum-conditioned geometry reconstruction.
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