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Using Diffraction Deep Neural Networks for Indirect Phase Recovery Based on Zernike Polynomials
Fang Yuan1,2, Yang Sun1, Yuting Han1,2
1Changchun Institute of Optics, Fine Mechanics and Physics, Chinese Academy of Sciences, Changchun 130033, China.
Sensors (Basel, Switzerland)
|January 26, 2024
Summary
This study introduces a novel diffraction neural network for indirect phase retrieval, overcoming limitations of traditional methods. The approach accurately reconstructs distorted phases, enhancing adaptive optics systems.
Area of Science:
- Optics and Photonics
- Artificial Intelligence in Imaging
Background:
- Traditional phase inversion techniques in imaging systems face challenges with sensor speed and system complexity.
- Accurate phase distribution information is crucial for monitoring and adjusting imaging system performance, particularly in adaptive optics.
Purpose of the Study:
- To propose and validate an indirect phase retrieval method using a diffraction neural network.
- To overcome the speed and complexity limitations of conventional phase inversion techniques.
Main Methods:
- An indirect phase retrieval approach utilizing a diffraction neural network with multiple diffraction layers.
- Reconstruction of Zernike polynomial coefficients from incident beams with distorted phases via non-source diffraction.
- Network training and simulation testing to evaluate performance for single-order and multi-order phase inversion.
Main Results:
- The trained network demonstrated capability for single-order phase recognition and multi-order composite phase inversion.
- Analysis confirmed the network's generalization and the impact of network depth on restoration accuracy.
- Achieved an average root mean square error of 0.086λ for phase inversion.
Conclusions:
- The proposed diffraction neural network offers an effective indirect phase retrieval method.
- This research provides new methodologies for phase recovery in adaptive optics systems.
- The approach shows promise for improving the performance and adaptability of optical imaging systems.
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