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Architecture for fractal dimension estimation based on Minkowski-Bouligand method using integer distances

机译:基于Minkowski-Bouligand方法的整数距离分形维数估计架构

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Fractal dimension is an extremely important tool in shape analysis and characterization, including tasks from signal processing to image processing. One of the reasons for such great interest is the power of the fractal dimension to properly express the intricacy and self-similarity of signals. One of the best methods to obtain the fractal dimension is the Minkowski-Bouligand. However, this method is computationally exhaustive due to the use of the Euclidean distance transform, which involves floating point number calculation. In this work, we present a dedicated hardware implementation proposal, based on the Minkowski-Bouligand method with integer distances and suitable for reconfigurable devices. The implementation is tested on an image database of plant leaves, yielding satisfactory results.
机译:分形维数是形状分析和表征中极其重要的工具,包括从信号处理到图像处理的任务。引起人们极大兴趣的原因之一是分形维数能够正确表达信号的复杂性和自相似性。获得分形维数的最佳方法之一是Minkowski-Bouligand。但是,由于使用了涉及浮点数计算的欧几里德距离变换,因此该方法在计算上是穷举性的。在这项工作中,我们提出了一个基于Minkowski-Bouligand方法的专用硬件实现建议,该方法具有整数距离并且适用于可重新配置的设备。在植物叶片的图像数据库上对实现进行了测试,产生了令人满意的结果。

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