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Split method for assessing real images as Markov random field

机译:评估真实图像为马尔可夫随机场的分裂方法

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Abstract: Deterministic and stochastic methods such as MPM and MAP have been extensively used for successfully solving problems related to image segmentation, restoration, texture analysis and motion estimation. Within this framework, Markov random field (MRF) is the most popular and powerful model used for describing and analyzing images. Nevertheless the question that arises is to know if MRF is able to model real images. In this paper we address the classification of real images into two model families, namely MRF and non-MRF families. Within this mathematical statistical framework, we propose a novel method based on parameter estimation techniques and hypothesis verification. The main steps of the approach are: (1) Estimating transition probabilities of MRF for various partitions of the image. This stage depends on following parameters: number of gray levels denoted by k, number of components in the partition denoted by L and number of the considered partitions denoted by R. We established that L depends on k, the neighborhood system and the size of the initial image. (2) Testing the homogeneity hypothesis over the set of all the transition matrix estimators. When R $EQ 1, a one-way analysis of variance is applied. When R $GREQ 1, the dependence on the two factors L and R leads to a two- way analysis of the variances. Such a procedure was applied to different simulated images with the presence of exact MRF among them and to real images. Performances on the non supervised classification into MRF and non-MRF families are discussed in terms of accuracy and robustness. Application of the developed procedure to the lossy compression is presented in details.!37
机译:摘要:确定性和随机性方法(例如MPM和MAP)已广泛用于成功解决与图像分割,恢复,纹理分析和运动估计有关的问题。在此框架内,马尔可夫随机场(MRF)是用于描述和分析图像的最受欢迎且功能最强大的模型。尽管如此,出现的问题是要知道MRF是否能够对真实图像进行建模。在本文中,我们将真实图像分类为两个模型族,即MRF和非MRF系列。在此数学统计框架内,我们提出了一种基于参数估计技术和假设验证的新颖方法。该方法的主要步骤是:(1)估计图像各个分区的MRF过渡概率。该阶段取决于以下参数:用k表示的灰度级数,用L表示的分区中的分量数以及用R表示的已考虑分区的数。我们确定L取决于k,邻域系统和像素的大小。初始图像。 (2)在所有过渡矩阵估计量的集合上检验同质性假设。当R $ EQ 1时,将应用方差的单向分析。当R $ GREQ 1时,对两个因子L和R的依赖性导致方差的双向分析。这样的程序被应用到不同的模拟图像中,在它们之间存在精确的MRF以及真实图像。从准确性和鲁棒性方面讨论了在非监督分类到MRF和非MRF系列中的性能。详细介绍了已开发的方法在有损压缩中的应用。37

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