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Scaling-Based Two-Step Reconstruction in Full Polarization-Compressed Hyperspectral Imaging
Axin Fan1,2, Tingfa Xu1,2, Xi Wang1,2
1Key Laboratory of Photoelectronic Imaging Technology and System of Ministry of Education of China, School of Optics and Photonics, Beijing Institute of Technology, Beijing 100081, China.
Sensors (Basel, Switzerland)
|December 16, 2020
Summary
This study introduces a novel two-step method for reconstructing polarization information from hyperspectral images. The technique enhances accuracy and significantly reduces processing time for complex optical imaging systems.
Area of Science:
- Optical Engineering
- Signal Processing
- Hyperspectral Imaging
Background:
- Polarized hyperspectral imaging captures rich target physicochemical characteristics but poses signal processing challenges.
- Existing compressive sensing methods struggle to reconstruct complete polarization information due to system simplifications.
- Accurate reconstruction of full polarization information is crucial for advanced optical sensing applications.
Discussion:
- A two-step reconstruction method is proposed to progressively handle polarization characteristics at different scales.
- The method utilizes a quarter-wave plate and liquid crystal tunable filter for full polarization compression and hyperspectral imaging.
- Stokes parameters and modulation coefficients are scaled based on numerical features for optimized reconstruction.
Key Insights:
- The first Stokes parameter is reconstructed using compressive sensing in the initial step.
- Subsequent Stokes parameters with similar magnitudes are reconstructed in the second step, leveraging prior results.
- This progressive approach addresses the challenge of reconstructing diverse polarization information.
Outlook:
- Simulation results demonstrate a 7.6 dB improvement in reconstruction accuracy for previously unachievable parameters.
- Reconstruction time is reduced by 8.25 hours without compromising high accuracy.
- The feature scaling method offers a valuable reference for fast, high-quality reconstruction of physical quantities with significant numerical disparities.
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