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Directional multiscale modeling of images using the contourlet transform

机译:使用Contourlet变换对图像进行定向多尺度建模

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The contourlet transform is a new extension to the wavelet transform in two dimensions using nonseparable and directional filter banks. Because of its multiscale and directional properties, it can effectively capture the image edges along one-dimensional contours with few coefficients. This paper investigates image modeling in the contourlet transform domain and its applications. We begin with a detail study of the statistics of the contourlet coefficients, which reveals their non-Gaussian marginal statistics and strong dependencies. Conditioned on neighboring coefficient magnitudes, contourlet coefficients are found to be approximately Gaussian. Based on these statistics, we constructed a contourlet hidden Markov tree (HMT) model that can capture all of contourlets' inter-scale, inter-orientation, and intra-subband dependencies. We experiment using this model in image denoising and texture retrieval. In denoising, contourlet HMT outperforms wavelet HMT and other classical methods in terms of both visual quality and peak signal-to-noise ratio (PSNR). In texture retrieval, it shows improvements in performance over wavelet methods for various oriented textures.
机译:Contourlet变换是使用不可分离和方向性滤波器组的二维小波变换的新扩展。由于它具有多尺度和方向性,因此可以以很少的系数有效地捕获沿一维轮廓的图像边缘。本文研究了轮廓波变换域中的图像建模及其应用。我们从对轮廓波系数的统计量的详细研究开始,它揭示了它们的非高斯边际统计量和强相关性。以相邻系数的大小为条件,发现contourlet系数近似为高斯分布。基于这些统计信息,我们构建了一个轮廓波隐藏马尔可夫树(HMT)模型,该模型可以捕获所有轮廓波的尺度间,取向间和子带内依赖性。我们在图像去噪和纹理检索中使用此模型进行实验。在去噪方面,Contourlet HMT在视觉质量和峰值信噪比(PSNR)方面均优于小波HMT和其他传统方法。在纹理检索中,它显示了针对各种定向纹理的小波方法在性能上的改进。

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