Aug 2026· Nature Communications· Vol 17· 0 citations· 46 references
Medicine
TL;DR
Hardware-level in-situ error compensation is introduced, enabling high-precision optical computing and regression analysis, and represents a significant advance toward high-precision optical computing.
Abstract
The growing demands of artificial intelligence impose tremendous challenges on computing hardware. Integrated diffractive optical networks (IDONs) have emerged as a promising candidate for next-generation computing architectures, offering ultrafast processing speed, superior energy efficiency, and inherent parallelism. However, phase-error accumulation and fabrication-sensitive metasurfaces limit their physical precision, restricting most demonstrations to classification tasks. Here, we implement a high-precision IDON by incorporating hardware-level error compensation. Cascaded metasurfaces provide high computational capacity through densely integrated optical modulation units, while integrated thermo-optic tuning arrays enable in-situ calibration to accommodate fabrication nonidealities. Numerical analysis reveals that the proposed approach suppresses the relative error of matrix multiplication from 37% to 4.7%. Leveraging this improvement, we experimentally achieve regression on the Boston Housing dataset with an R² of 0.71, comparable to that of state-of-the-art digital implementations. The demonstrated IDON represents a significant advance toward high-precision optical computing. Integrated diffractive optical networks offer fast and energy-efficient computing, but fabrication and environmental variations limit their precision. Here, the authors introduce hardware-level in-situ error compensation, enabling high-precision optical computing and regression analysis.
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Accurate free-space diffraction modeling is essential for modern microscopy, lithography, and holography. However, as optical systems grow in complexity, a gap remains between traditional simulation tools and modern machine learning pipelines requiring millions of differentiable forward propagations. We introduce a uni...
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