Abstract

Ultra-wide-field of view (UWFOV) imaging systems are affected by various aberrations, most of which are highly angle-dependent. A description of UWFOV imaging systems, such as microscopy optics, security camera systems and other special space-variant imaging systems, is a difficult task that can be achieved by estimating the Point Spread Function (PSF) of the system. This paper proposes a novel method for modeling the space-variant PSF of an imaging system using the Zernike polynomials wavefront description. The PSF estimation algorithm is based on obtaining field-dependent expansion coefficients of the Zernike polynomials by fitting real image data of the analyzed imaging system using an iterative approach in an initial estimate of the fitting parameters to ensure convergence robustness. The method is promising as an alternative to the standard approach based on Shack–Hartmann interferometry, since the estimate of the aberration coefficients is processed directly in the image plane. This approach is tested on simulated and laboratory-acquired image data that generally show good agreement. The resulting data are compared with the results of other modeling methods. The proposed PSF estimation method provides around 5% accuracy of the optical system model.

Highlights

  • Modern photonic imaging systems, used in astronomy and in other areas of science, are required to perform with high imaging quality, a wide aperture, and high spatial resolution.These systems are known as Ultra-wide-field of view (UWFOV) systems

  • Many recent research works have focused on finding a model of UWFOV systems that is suitable for reducing the uncertainties in reconstructing image data from wide-field microscopic systems [2,3,4], security cameras [5,6,7], and all-sky cameras [8,9,10,11,12,13,14,15]

  • The second subsection of results involves modeling real imaging systems with the results of different orders of the Zernike polynomials. The input conditions, such as Signal-to-Noise Ratio (SNR) > 20 dB of all considered Point Spread Function (PSF), the number of calibration images and Full Width at Half Maximum (FWHM), mentioned in Section 5 have to be taken into account before acquiring the calibration images and applying the algorithm of the PSF estimate

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Summary

Introduction

Modern photonic imaging systems, used in astronomy and in other areas of science, are required to perform with high imaging quality, a wide aperture (i.e., low F-numbers), and high spatial resolution.These systems are known as UWFOV systems. Modern photonic imaging systems, used in astronomy and in other areas of science, are required to perform with high imaging quality, a wide aperture (i.e., low F-numbers), and high spatial resolution. It can be difficult to achieve the desired accuracy using conventional methods—not from the measurement point of view, but because it is difficult to describe the space variance (SV) of the PSF over the Field of View (FOV). From the measurement point of view, it is necessary to obtain the PSF for all discrete points of the entire FOV

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