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基于马尔可夫链蒙特卡罗采样的太赫兹全息图像去噪

Markov chain Monte Carlo sampling based terahertz holography image denoising.

作者信息

Chen Guanghao, Li Qi

出版信息

Appl Opt. 2015 May 10;54(14):4345-51. doi: 10.1364/AO.54.004345.

Abstract

Terahertz digital holography has attracted much attention in recent years. This technology combines the strong transmittance of terahertz and the unique features of digital holography. Nonetheless, the low clearness of the images captured has hampered the popularization of this imaging technique. In this paper, we perform a digital image denoising technique on our multiframe superposed images. The noise suppression model is concluded as Bayesian least squares estimation and is solved with Markov chain Monte Carlo (MCMC) sampling. In this algorithm, a weighted mean filter with a Gaussian kernel is first applied to the noisy image, and then by nonlinear contrast transform, the contrast of the image is restored to the former level. By randomly walking on the preprocessed image, the MCMC-based filter keeps collecting samples, assigning them weights by similarity assessment, and constructs multiple sample sequences. Finally, these sequences are used to estimate the value of each pixel. Our algorithm shares some good qualities with nonlocal means filtering and the algorithm based on conditional sampling proposed by Wong et al. [Opt. Express18, 8338 (2010)10.1364/OE.18.008338OPEXFF1094-4087], such as good uniformity, and, moreover, reveals better performance in structure preservation, as shown in numerical comparison using the structural similarity index measurement and the peak signal-to-noise ratio.

摘要

太赫兹数字全息术近年来备受关注。该技术结合了太赫兹的高透射率和数字全息术的独特特性。然而,所采集图像的清晰度较低阻碍了这种成像技术的推广。在本文中,我们对多帧叠加图像执行数字图像去噪技术。噪声抑制模型归结为贝叶斯最小二乘估计,并通过马尔可夫链蒙特卡罗(MCMC)采样求解。在该算法中,首先将具有高斯核的加权均值滤波器应用于噪声图像,然后通过非线性对比度变换,将图像的对比度恢复到先前水平。通过在预处理图像上随机游走,基于MCMC的滤波器不断收集样本,通过相似性评估为它们赋予权重,并构建多个样本序列。最后,这些序列用于估计每个像素的值。我们的算法与非局部均值滤波以及Wong等人提出的基于条件采样算法[Opt. Express18, 8338 (2010)10.1364/OE.18.008338OPEXFF1094 - 4087]具有一些良好的特性,如良好的均匀性,此外,在结构保留方面表现出更好的性能,如使用结构相似性指数测量和峰值信噪比进行数值比较所示。

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