Deep learning approach based on dimensionality reduction for designing electromagnetic nanostructures
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Abstract (arXiv)
In this paper, we demonstrate a computationally efficient new approach based on deep learning (DL) techniques for analysis, design, and optimization of electromagnetic (EM) nanostructures. We use the strong correlation among features of a generic EM problem to considerably reduce the dimensionality of the problem and thus, the computational complexity, without imposing considerable errors. By employing the dimensionality reduction concept using the more recently demonstrated autoencoder technique, we redefine the conventional many-to-one design problem in EM nanostructures into a one-to-one problem plus a much simpler many-to-one problem, which can be simply solved using an analytic formulation. This approach reduces the computational complexity in solving both the forward problem (i.e., analysis) and the inverse problem (i.e., design) by orders of magnitude compared to conventional approaches. In addition, it provides analytic formulations that, despite their complexity, can be used to obtain intuitive understanding of the physics and dynamics of EM wave interaction with nanostructures with minimal computation requirements. As a proof-of-concept, we applied such an efficacious method to design a new class of on-demand reconfigurable optical metasurfaces based on phase-change materials (PCM). We envision that the integration of such a DL-based technique with full-wave commercial software packages offers a powerful toolkit to facilitate the analysis, design, and optimization of the EM nanostructures as well as explaining, understanding, and predicting the observed responses in such structures.
Key facts. Cited by 12 papers in the map (data through 14 Oct 2026). First posted on arXiv 11 Feb 2019.
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Citing papers per year: 2021: 5; 2022: 2; 2023: 0; 2024: 0; 2025: 5.
12 papers.
- 2022Autoinverse: Uncertainty Aware Inversion of Neural Networkscited by 16
- 2021Inverse deep learning methods and benchmarks for artificial electromagnetic material designcited by 10
- 2025Inverse Design in Nanophotonics via Representation Learningcited by 7
- 2021Manifold Learning for Knowledge Discovery and Intelligent Inverse Design of Photonic Nanostructures: Breaking the Geometric Complexitycited by 6
- 2025HiLAB: A Hybrid Inverse-Design Frameworkcited by 6
- 2021A deep learning approach for inverse design of the metasurface for dual-polarized wavescited by 4
- 2021Mixed Integer Neural Inverse Designcited by 3
- 2022Machine learning for knowledge acquisition and accelerated inverse-design for non-Hermitian systemscited by 3
- 2025Inverse Design of Metamaterials with Manufacturing-Guiding Spectrum-to-Structure Conditional Diffusion Modelcited by 2
- 2021Data driven design of optical resonatorscited by 0
- 2025Physics Enhanced Deep Surrogates for the Phonon Boltzmann Transport Equationcited by 0
- 2025Bayesian Optimization for Function-Valued Responses under Min-Max Criteriacited by 0
- 2025Bayesian Optimization for Function-Valued Responses under Min-Max Criteria26 Nov 2025
- 2025Physics Enhanced Deep Surrogates for the Phonon Boltzmann Transport Equation25 Nov 2025
- 2025Inverse Design in Nanophotonics via Representation Learning1 Jul 2025
- 2025Inverse Design of Metamaterials with Manufacturing-Guiding Spectrum-to-Structure Conditional Diffusion Model8 Jun 2025
- 2025HiLAB: A Hybrid Inverse-Design Framework23 May 2025
- 2022Autoinverse: Uncertainty Aware Inversion of Neural Networks29 Aug 2022
- 2022Machine learning for knowledge acquisition and accelerated inverse-design for non-Hermitian systems28 Apr 2022
- 2021Data driven design of optical resonators21 Dec 2021
- 2021Inverse deep learning methods and benchmarks for artificial electromagnetic material design19 Dec 2021
- 2021Mixed Integer Neural Inverse Design27 Sep 2021
- 2021A deep learning approach for inverse design of the metasurface for dual-polarized waves12 May 2021
- 2021Manifold Learning for Knowledge Discovery and Intelligent Inverse Design of Photonic Nanostructures: Breaking the Geometric Complexity7 Feb 2021