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Application of Gaussian mixture field and wavelet-domain hidden Markov model to medical image denoising

机译:高斯混合场和小波域隐马尔可夫模型在医学图像去噪中的应用

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In this paper, we propose a new Wavelet-domain Hidden Markov Model (WHMM) for image denoising, which can exploit the local statistics and also capture intra-scale dependencies of the wavelet coefficients. Firstly, a Gaussian Mixture Field (GMF) on the wavelet transform is developed. In the GMF, we assume each wavelet coefficient follows a local Gaussian Mixture Model (GMM) which is determined by its own neighborhood. The GMF contains rich local statistics of wavelet coefficients, which can be further combined with the contextual WHMM (CWHMM) to capture inter-scale or intra-scale dependencies. Based on our numerous simulation results, we find that the combination of the GMF and the inter-scale CWHMM performs better than the combination of the GMF and the intra-scale CWHMM. We also notice that there is no significant benefit to consider both the inter-scale and intra-scale dependencies together in the GMF. Therefore, for the simplification of implementation, we consider the combination of the GMF and the intra-scale CWHMM and name the novel model Gaussian Mixture Field Wavelet-domain Hidden Markov Model (GMFWHMM) in this work. The newly proposed GMFWHMM allows more accurate image modeling with improved denoising performance at the low computational complexity. Finally, the novel model is applied to medical image denoising with interesting results.
机译:在本文中,我们提出了一种用于图像去噪的新的小波域隐马尔可夫模型(WHMM),该模型可以利用局部统计量,还可以捕获小波系数的尺度内相关性。首先,开发了基于小波变换的高斯混合场(GMF)。在GMF中,我们假设每个小波系数都遵循由其自身邻域确定的局部高斯混合模型(GMM)。 GMF包含丰富的小波系数局部统计信息,可以将其进一步与上下文WHMM(CWHMM)组合以捕获尺度间或尺度内相关性。根据我们的大量仿真结果,我们发现GMF和尺度间CWHMM的组合比GMF和尺度内CWHMM的组合要好。我们还注意到,在GMF中同时考虑尺度间和尺度内的依存关系并没有明显的好处。因此,为简化实现,我们考虑了GMF和尺度内CWHMM的组合,并在本文中将新模型命名为高斯混合场小波域隐马尔可夫模型(GMFWHMM)。新提出的GMFWHMM以较低的计算复杂度实现了更精确的图像建模,并具有改进的降噪性能。最后,将该模型应用于医学图像去噪,具有有趣的效果。

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