用深度学习加优化算法,快速精准修复激光波前畸变。
Hybrid deep learning-based phase diversity method for wavefront reconstruction

- 先用卷积神经网络生成波前初值,再用L-BFGS算法精细优化。
- 仿真中99%情况效率超0.99,实验中畸变0.15–0.6λ时效率达0.75。
- 适合需快速高精度校准自适应光学系统的科研与工业场景。
高功率激光系统的效率受波前畸变限制,尤其是非共路像差,会降低焦点处的峰值强度。补偿这些像差需对自适应光学系统进行标定。传统标定方法依赖耗时的迭代优化,且对初始条件敏感。虽然基于深度学习的模型速度更快,但准确率常不足。本文提出一种混合波前重建方法:先用卷积神经网络生成波前畸变的初始估计,再通过L-BFGS算法进行精修。数值模拟显示,在波前畸变RMS值为0至1.3λ时,该方法在80%情况下效率达到约0.99。物理实验中,当初始畸变RMS为0.15至0.6λ时,效率约为0.75。仅需2至4次迭代,即实现0.96±0.02的斯特雷尔比,验证了该方法在真实实验条件下快速高精度标定自适应光学系统的可行性。
原文摘要 · Abstract (English)
The efficiency of high-power laser systems is limited by wavefront distortions in the beam, particularly non-common path aberrations, which reduce the peak intensity at the focal plane. Compensating for these aberrations requires the calibration of the adaptive optics system. Conventional calibration methods rely on a time-consuming iterative optimization that is highly sensitive to initial conditions. While deep learning-based models offer high speed, they often demonstrate insufficient accuracy. In this work, we present a hybrid wavefront reconstruction method that combines a convolutional neural network to generate an initial estimate of the wavefront distortions, with the L-BFGS (Limited-memory Broyden-Fletcher-Goldfarb-Shanno) algorithm for its subsequent refinement. In numerical simulations, the method achieved an efficiency of $\sim 0.99$ in 80% of the cases for a root-mean-square (RMS) of wavefront distortions ranging from 0 to $1.3λ$. In a physical experiment, for initial wavefront distortions with RMS values from 0.15 to $0.6λ$, the method achieved an efficiency of $\sim 0.75$. As a result, focusing with a Strehl ratio of $0.96 \pm 0.02$ was attained within 2 to 4 iterations of the algorithm, confirming the applicability of the method for the fast and accurate calibration of adaptive optics systems under real experimental conditions.
Thank you to arXiv for use of its open access interoperability. PaperDance 不是 arXiv 官方产品;中文卡片由大模型生成,请以原文为准。