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Sparse tomographic image reconstruction method using total variation and non-local means

机译:利用总变异和非局部均值的稀疏层析图像重建方法

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Patient radiation dose is a major issue in computerized tomography (CT) imaging. Therefore, many improvements to the classical reconstruction algorithms are suggested to achieve reasonable image quality with less patient dose. The aim of this work is to improve the well-known algebraic reconstruction algorithm (ART) in order to obtain good image quality with less or limited projection angles. We achieve this purpose by sequential application of ART update, total variation minimization (TV), and non-local means (NLM). Both TV and NLM are widely used in imaging algorithms with high performance. To show the improvement in ART by TV and NLM we used a Shepp-Logan phantom simulation and real data from digital tomosynthesis imaging system. Our results indicate that the proposed method provided superior results over two widely used methods, ART and ART+TV, in many senses including Structure SIMilarity (SSIM), signal to noise ratio (SNR) and root mean squared error (RMSE).
机译:在计算机断层扫描(CT)成像中,患者辐射剂量是一个主要问题。因此,建议对经典重建算法进行许多改进,以在较少的患者剂量下获得合理的图像质量。这项工作的目的是改进众所周知的代数重建算法(ART),以便在较小或有限的投影角度下获得良好的图像质量。我们通过顺序应用ART更新,总变化最小化(TV)和非本地均值(NLM)来达到此目的。 TV和NLM都广泛用于具有高性能的成像算法中。为了显示电视和NLM在ART方面的改进,我们使用了Shepp-Logan幻像模拟和来自数字断层合成成像系统的真实数据。我们的结果表明,从结构相似度(SSIM),信噪比(SNR)和均方根误差(RMSE)的许多方面来看,该方法提供了优于两种广泛使用的方法ART和ART + TV的优异结果。

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