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A Method of Calculating Image Fractal Dimension Based on Fractal Brownian Model

机译:基于分形布朗模型的图像分形维数计算方法

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DBC (Differential Box-Counting) has been proved the least complex and the most convenient way to calculate the fractal dimension of images. However, for images with low resolution, the existence of empty boxes will influence the accuracy of fractal dimension. In order to reduce its effect, a new approach ADBC (Actual Differential Box-counting) is proposed in this paper. First, the empty boxes are classified into two categories: real empty boxes and potential ones. Then, the probability of the empty boxes being potential ones under higher resolution is determined by associating the spatial domain relations between the Fractional Brownian surface model and the pixelȁ9;s gray-level. Thus, the more accurate fractal dimension can be obtained even if the image resolution is not high enough. Experimental tests also indicate that with the complexity of calculation being basically the same, ADBC can effectively improve the accuracy of fractal dimension.
机译:DBC(差分盒计数)已被证明是计算图像分形维数的最简单,最便捷的方法。但是,对于分辨率较低的图像,空白框的存在会影响分形维数的准确性。为了降低其影响,本文提出了一种新的方法ADBC(实际差分盒计数)。首先,将空盒子分为两类:实际的空盒子和潜在的空盒子。然后,通过关联分数布朗表面模型与像素9的灰度级之间的空间域关系,确定在高分辨率下空盒子成为潜在盒子的可能性。因此,即使图像分辨率不够高,也可以获得更准确的分形维数。实验测试还表明,在计算复杂度基本相同的情况下,ADBC可以有效提高分形维数的精度。

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