Fast compressed channeled spectropolarimeter for full Stokes vector measurement

Guodong Zhou, Yanqiu Li, Jianhui Li, Jiazhi Wang

科研成果: 书/报告/会议事项章节会议稿件同行评审

5 引用 (Scopus)

摘要

Channeled spectropolarimeter (CSP) measures the spectrally resolved Stokes vector of light from only one single spectral acquisition, which makes it possible to accurately measure dynamic events. The accurate reconstruction of Stokes vector plays a key role in this snapshot technique shifting the main burden of measurement to computational work. The state-ofthe-art algorithm runs the Fourier transform of the channeled spectrum or linear operator model of the system and its pseudo-inverse to reconstruct Stokes vector. However, they may suffer from the lack of signal-to-noise ratio (SNR) then reduce the accuracy of reconstruction. To accurately reconstruct Stokes vector from noise-contaminated data, we propose an effective method called fast compressed channeled spectropolarimeter (FCCSP). In our FCCSP method, the spectrum from spectrometer is seen as the compressive representation of Stokes vector, thus the FCCSP algorithm is to solve an underdetermined problem, where we reconstruct the 4N×1 Stokes vector from only N×1 spectral data acquisition points. Simulation results show that our FCCSP method is more accurate to reconstruct Stokes vector changing gradually with wavelength from noise-contaminated spectrum than Fourier and linear operator methods. Besides, it is faster and more memory and computation-friendly than other compressed CSP method.

源语言英语
主期刊名Modeling Aspects in Optical Metrology VII
编辑Bernd Bodermann, Karsten Frenner
出版商SPIE
ISBN(电子版)9781510627932
DOI
出版状态已出版 - 2019
活动Modeling Aspects in Optical Metrology VII 2019 - Munich, 德国
期限: 24 6月 201926 6月 2019

出版系列

姓名Proceedings of SPIE - The International Society for Optical Engineering
11057
ISSN(印刷版)0277-786X
ISSN(电子版)1996-756X

会议

会议Modeling Aspects in Optical Metrology VII 2019
国家/地区德国
Munich
时期24/06/1926/06/19

指纹

探究 'Fast compressed channeled spectropolarimeter for full Stokes vector measurement' 的科研主题。它们共同构成独一无二的指纹。

引用此