利用自定义Gabor滤波器的彩色图像分割

J. Khan, R. Adhami, S. Bhuiyan
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引用次数: 4

摘要

本文提出了一种利用图像局部特征进行精确图像分割的方法。图像特征测量采用适当的Gabor滤波器与自适应选择的大小,方向,频率和相位为每个像素。称为相位散度的图像属性用于选择适当的滤波器大小。在选定的滤波器尺寸下,对每个像素提取与亮度、颜色、纹理和位置变化相关的特征特征。为了将像素聚类到不同的区域,这些像素特征的联合分布通过使用期望最大化(EM)算法的两种变体的混合高斯模型来建模。本研究中用于无监督聚类的两种不同版本的EM是:(1)惩罚EM和(2)惩罚随机EM。给定期望的高斯混合成分数量,两种EM算法都估计代表像素特征联合分布的高斯混合模型的参数。我们根据Schwarz准则确定最适合图像中存在的自然簇数的模型数的值,该准则最大化给定观察样本的组数的后验概率。该分割算法已经在Berkeley分割基准的图像上进行了测试,性能证明了该方法的有效性、准确性和优越性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Color image segmentation utilizing a customized Gabor filter
This paper presents a work on accurate image segmentation utilizing local image characteristics. Image features are measured by employing an appropriate Gabor filter with adaptively chosen size, orientation, frequency and phase for each pixel. An image property called phase divergence is used for the selection of the appropriate filter size. Characteristic features related to the change in brightness, color, texture and position are extracted for each pixel at the selected size of the filter. In order to cluster the pixels into different regions, the joint distribution of these pixel features is modeled by a mixture of Gaussians utilizing two variants of the expectation maximization (EM) algorithm. The two different versions of EM used in this work for unsupervised clustering are: (1) penalized EM, and (2) penalized stochastic EM. Given the desired number of Gaussian mixture components, both the EM algorithms estimate the parameters of the mixture of Gaussians model that represents the joint distribution of pixel features. We determine the value of the number of models that best suits the natural number of clusters present in the image based on Schwarz criterion, which maximizes the posterior probability of the number of groups given the samples of observation. This segmentation algorithm has been tested on the images of the Berkeley segmentation benchmark and the performance have demonstrated the effectiveness, accuracy and superiority of the proposed method.
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