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Exponential principal component analysis and non-local means based two-stage method for photon-limited Poisson image reconstruction

机译:基于指数主成分分析和基于非局部均值的两阶段光子受限泊松图像重建方法

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In this paper, we propose a two-stage method for the Poisson image. Our method is an improvement of the existing two-stage non-local means for Poisson image (Poisson-NLM), which is based on probabilistic similarities to compare noisy patches and patches of a pre-estimated image. In Poisson-NLM, the pre-estimated image is obtained by using simple Gaussian convolution, which is fast but not effective for the image with extremely small number of photons. To overcome this issue, we utilize the exponential non-local principal component analysis based method (NLPCA) to obtain a pre-estimated image at the first stage, and propose a recombined two-stage method called NLPCA-NLM for the reconstruction of photon-limited Poisson image. The numerical experiments show that our method improves the result both visually and in terms of the PSNR and SSIM efficiently, especially for the Poisson images with extremely small number of photons.
机译:在本文中,我们提出了一种用于泊松图像的两阶段方法。我们的方法是对现有的两阶段Poisson图像非局部方法(Poisson-NLM)的改进,该方法基于概率相似性来比较噪声斑块和预先估计的图像的斑块。在Poisson-NLM中,通过使用简单的高斯卷积获得了预先估计的图像,该方法速度很快,但对光子数量极少的图像无效。为了克服这个问题,我们利用基于指数非局部主成分分析的方法(NLPCA)在第一阶段获得了预先估计的图像,并提出了一种称为NLPCA-NLM的重组两阶段方法来重建光子。有限的泊松图像。数值实验表明,我们的方法在视觉上以及在PSNR和SSIM方面均有效地改善了结果,尤其是对于光子数量极少的Poisson图像而言。

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