基于Wigner-Ville分布的自相似纹理表征

C. Wen, R. Acharya
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引用次数: 8

摘要

分形已经成功地用于模拟“自然”形状和形式。在使用分形模型时,最重要的步骤是测量分形参数H(赫斯特系数),它与分形维数直接相关。维格纳-维尔分布(WVD)是一种时间-频率表示,具有很好的时间和频率分辨率。我们提出了一种一维WVD方法来测量分形参数h。利用合成分形图像和人体胫骨图像,比较了WVD方法与最大似然估计(MLE)方法和功率谱方法的性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Self-similar texture characterization using Wigner-Ville distribution
Fractals have been successfully used to model "natural" shapes and forms. While using the fractal model, the most important procedure is measuring the fractal parameter H (the Hurst coefficient), which is directly related to the fractal dimension. The Wigner-Ville distribution (WVD) is a time-frequency representation with excellent time and frequency resolutions. We propose a one dimensional WVD method to measure the fractal parameter H. Synthetic fractal images and a human tibia image were used to compare the performance of the WVD method to that of the maximum likelihood estimator (MLE) method and the power spectra method.
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