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A New Morphological Measure of Histogram Bimodality

机译:直方图双峰性的新形态学度量

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The presence of multiple modes in a histogram gives important information about data distribution for a great amount of different applications. The dip test has been the most common statistical measure used for this purpose.Histograms of oriented gradients (HOGs) with a high bimodality have shown to be very useful to detect highly robust keypoints. However, the dip test presents serious disadvantages when dealing with such histograms. In this paper we describe the drawbacks of the dip test for determining HOGs bimodality, and present a new bimodality test, based on mathematical morphology, that overcomes them.
机译:直方图中多种模式的存在为大量不同应用程序提供了有关数据分布的重要信息。倾角测试一直是用于此目的的最常用统计量度。具有高双峰态的定向梯度直方图(HOG)已显示对检测高度鲁棒的关键点非常有用。但是,在处理此类直方图时,浸入测试存在严重的缺点。在本文中,我们描述了确定HOGs双峰性的DIP测试的缺点,并提出了一种新的基于数学形态学的双峰性测试,克服了这些缺点。

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