Temporal Robustness of Basis Matrix Created by Empirical Orthogonal Function Analysis for Complex Amplitude Reconstruction of Laser Propagated Through Atmosphere

Reconstruction of the complex amplitude distribution with a basis matrix composed of empirical orthogonal functions is robust to varying atmospheric turbulence over one hour and was 11.9 times more accurate than the Hermite-Gaussian based method.

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Published
2025-06-29
DOI
https://doi.org/10.23919/oecc/psc62146.2025.11110007
Primary Topic
Ocular and Laser Science Research
Type
article
Field-Weighted Citation Impact
0.00

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article

Temporal Robustness of Basis Matrix Created by Empirical Orthogonal Function Analysis for Complex Amplitude Reconstruction of Laser Propagated Through Atmosphere

Ryutaro Oi, Hiroki Yamashita, Yasuyuki Ichihashi, Koki Wakunami
Ocular and Laser Science Research
article

Temporal Robustness of Basis Matrix Created by Empirical Orthogonal Function Analysis for Complex Amplitude Reconstruction of Laser Propagated Through Atmosphere

Ryutaro Oi, Hiroki Yamashita, Yasuyuki Ichihashi, Koki Wakunami
article en

Abstract

Reconstruction of the complex amplitude distribution with a basis matrix composed of empirical orthogonal functions is robust to varying atmospheric turbulence over one hour and was 11.9 times more accurate than the Hermite-Gaussian based method.

National Institute of Information and Communications Technology (JP)
Japan Society for the Promotion of Science
Climate action
Openalex Percentile: Top 68%
Ocular and Laser Science Research
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