Study on the algorithm of computational ghost imaging based on discrete fourier transform measurement matrix


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Resumo

On the basis of analyzing the cosine light field with determined analytic expression and the pseudo-inverse method, the object is illuminated by a presetting light field with a determined discrete Fourier transform measurement matrix, and the object image is reconstructed by the pseudo-inverse method. The analytic expression of the algorithm of computational ghost imaging based on discrete Fourier transform measurement matrix is deduced theoretically, and compared with the algorithm of compressive computational ghost imaging based on random measurement matrix. The reconstruction process and the reconstruction error are analyzed. On this basis, the simulation is done to verify the theoretical analysis. When the sampling measurement number is similar to the number of object pixel, the rank of discrete Fourier transform matrix is the same as the one of the random measurement matrix, the PSNR of the reconstruction image of FGI algorithm and PGI algorithm are similar, the reconstruction error of the traditional CGI algorithm is lower than that of reconstruction image based on FGI algorithm and PGI algorithm. As the decreasing of the number of sampling measurement, the PSNR of reconstruction image based on FGI algorithm decreases slowly, and the PSNR of reconstruction image based on PGI algorithm and CGI algorithm decreases sharply. The reconstruction time of FGI algorithm is lower than that of other algorithms and is not affected by the number of sampling measurement. The FGI algorithm can effectively filter out the random white noise through a low-pass filter and realize the reconstruction denoising which has a higher denoising capability than that of the CGI algorithm. The FGI algorithm can improve the reconstruction accuracy and the reconstruction speed of computational ghost imaging.

Sobre autores

Leihong Zhang

College of Communication and Art Design

Autor responsável pela correspondência
Email: zlh12345_2004@sina.com.cn
República Popular da China, Shanghai, 200093

Dong Liang

College of Communication and Art Design

Email: zlh12345_2004@sina.com.cn
República Popular da China, Shanghai, 200093

Bei Li

College of Communication and Art Design

Email: zlh12345_2004@sina.com.cn
República Popular da China, Shanghai, 200093

Yi Kang

College of Communication and Art Design

Email: zlh12345_2004@sina.com.cn
República Popular da China, Shanghai, 200093

Zilan Pan

College of Communication and Art Design

Email: zlh12345_2004@sina.com.cn
República Popular da China, Shanghai, 200093

Dawei Zhang

School of Optical Electrical and Computer Engineering

Email: zlh12345_2004@sina.com.cn
República Popular da China, Shanghai, 200093

Xiumin Gao

School of Optical Electrical and Computer Engineering

Email: zlh12345_2004@sina.com.cn
República Popular da China, Shanghai, 200093

Xiuhua Ma

Shanghai Institute of Optics and Fine Mechanics

Email: zlh12345_2004@sina.com.cn
República Popular da China, Shanghai, 201800

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