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A wavelet-based method for multifractal image analysis. I. Methodology and test applications on isotropic and anisotropic random rough surfaces

机译:基于小波的多重分形图像分析方法。 I.在各向同性和各向异性的随机粗糙表面上的方法学和测试应用

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We generalize the so-called wavelet transform modulus maxima (WTMM) method to multifractal image analysis. We show that the implementation of this method provides very efficient numerical techniques to characterize statistically the roughness fluctuations of fractal surfaces. We emphasize the wide range of potential applications of this wavelet-based image processing method in fundamental as well as applied sciences. This paper is the first one of a series of three articles. It is mainly devoted to the methodology and to test applications on random self-affine surfaces (e.g., isotropic fractional Brownian surfaces and anisotropic monofractal rough surfaces). Besides its ability to characterize point-wise regularity, the WTMM method is definitely a multiscale edge detection method which can be equally used for pattern recognition, detection of contours and image denoising. Paper II (N. Decoster, S. G. Roux, A. Arneodo, to be published in Eur. Phys. J. B 15 (2000)) will be devoted to some applications of the WTMM method to synthetic multifractal rough surfaces. In paper III (S. G. Roux, A. Arneodo, N. Decoster, to be published in Eur. Phys. J. 15 (2000)), we will report the results of a comparative experimental analysis of high-resolution satellite images of cloudy scenes.
机译:我们将所谓的小波变换模极大值(WTMM)方法推广到多分形图像分析。我们表明,该方法的实现提供了非常有效的数值技术来统计地表征分形表面的粗糙度波动。我们强调这种基于小波的图像处理方法在基础科学和应用科学中的广泛潜在应用。本文是三篇文章系列中的第一篇。它主要致力于方法论和测试在随机自仿射表面上的应用(例如,各向同性分数布朗表面和各向异性单分形粗糙表面)。 WTMM方法除了具有表征逐点规律性的能力外,绝对是一种多尺度边缘检测方法,可以同等地用于模式识别,轮廓检测和图像去噪。论文II(N。Decoster,S.G。Roux,A。Arneodo,将在Eur。Phys.J. B 15(2000)上发表)将专门讨论WTMM方法在合成多形分形粗糙表面上的一些应用。在论文III(SG Roux,A. Arneodo,N.Decoster,将在Eur。Phys。J. 15(2000)上发表)中,我们将报告对多云场景的高分辨率卫星图像进行比较实验分析的结果。

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