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New estimation method of the contrast parameter for the Perona-Malik diffusion equation

机译:Perona-Malik扩散方程对比度参数的新估计方法

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摘要

The aim of this contribution is to make an efficient smoothing algorithm that preserves edges and provides valuable information for any segmentation process. The non-linear anisotropic diffusion (AD) model of Perona-Malik is considered to enhance the edges in the process of diffusion through a variable diffusion coefficient. However, the diffusion coefficient is very sensitive to the so-called contrast or gradient threshold parameter. This article proposes a novel methodology for the estimation of this contrast parameter based on a partition of the image using the K-means algorithm and a least-square fit to approximate the diffusion coefficient (KMLS). The experimental results show that the quality of the edge detection process improves when the proposed algorithm in the smoothing AD is used instead of the traditional techniques. The comparison is performed using two objective edge detection performance measures, the so-called Pratt's figure of merit and the symmetric average distance. Both measures show great improvements if we use the Perona-Malik equation with the KMLS estimator.
机译:该贡献的目的是提供一种有效的平滑算法,该算法可保留边缘并为任何分割过程提供有价值的信息。 Perona-Malik的非线性各向异性扩散(AD)模型被认为可以通过可变的扩散系数来增强扩散过程中的边缘。但是,扩散系数对所谓的对比度或梯度阈值参数非常敏感。本文提出了一种新颖的方法,用于根据对比度划分参数使用K-means算法和最小二乘拟合来近似估计扩散系数(KMLS),从而对图像进行分区。实验结果表明,采用该算法在平滑AD中代替传统技术,可以提高边缘检测的质量。比较使用两个客观的边缘检测性能指标进行,即所谓的普拉特品质因数和对称平均距离。如果我们将Perona-Malik方程与KMLS估计器一起使用,两种方法都将显示出很大的改进。

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