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Machine Learning Models to Identify Promising Nested Antiresonance Nodeless Fiber Designs

arXiv cs.LG / 3/17/2026

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Key Points

  • The authors propose a high-efficiency, two-stage machine learning framework for identifying promising nested antiresonance nodeless fiber (NANF) designs, using an NN classifier to filter single-mode designs (suppression ratio ≥ 50 dB) followed by a regressor to predict confinement loss (CL).
  • The approach succeeds with a small training set of 1,819 NANF designs (all with CL ≥ 1 dB/km) and identifies optimized designs with a confirmed CL of 0.25 dB/km.
  • The regressor is trained on the common logarithm of the loss to manage the high dynamic range and stabilize predictions.
  • This framework enables exploration of design spaces as large as 14 million cases at negligible computational cost compared with finite element methods.
  • The results suggest the neural network captures underlying physical behavior and can extrapolate to regions with lower CL, enabling efficient discovery with limited data.

Abstract

Hollow-core fibers offer superior loss and latency characteristics compared to solid-core alternatives, yet the geometric complexity of nested antiresonance nodeless fibers (NANFs) makes traditional optimization computationally prohibitive. We propose a high-efficiency, two-stage machine learning framework designed to identify high-performance NANF designs using minimal training data. The model employs a neural network (NN) classifier to filter for single-mode designs (suppression ratio \ge 50 dB), followed by a regressor that predicts confinement loss (CL). By training on the common logarithm of the loss, the regressor overcomes the challenges of high dynamic range. Using a sparse data set of only 1,819 designs, all with CL greater or equal to 1 dB/km, the model successfully identified optimized designs with a confirmed CL of 0.25 dB/km. {This demonstrates the NN has captured underlying physical behavior and is able to extrapolate to regions of lower CL. We show that small data sets are sufficient for stable, high-accuracy performance prediction, enabling the exploration of design spaces as large as 14e6 cases at a negligible computational cost compared to finite element methods.