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A new approach for subset 2-D AR model identification for describing textures

机译:用于描述纹理的子集二维AR模型识别的新方法

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This paper addresses the problem of identification of appropriate autoregressive (AR) components to describe textural regions of digital images by a general class of two-dimensional (2-D) AR models. In analogy with univariate time series, the proposed technique first selects a neighborhood set of 2-D lag variables corresponding to the significant multiple partial auto-correlation coefficients. A matrix is then suitably formed from these 2-D lag variables. Using singular value decomposition (SVD) and orthonormal with column pivoting factorization (QRcp) techniques, the prime information of this matrix corresponding to different pseudoranks is obtained. Schwarz's (1978) information criterion (SIG) is then used to obtain the optimum set of 2-D lag variables, which are the appropriate autoregressive components of the model for a given textural image. A four-class texture classification scheme is illustrated with such models and a comparison of the technique with the work of Chellappa and Chatterjee (1985) is provided.
机译:本文解决了通过二维(2-D)AR模型的一般类别来识别适当的自回归(AR)组件以描述数字图像的纹理区域的问题。与单变量时间序列类似,所提出的技术首先选择与显着的多个部分自相关系数相对应的二维滞后变量的邻域集。然后由这些2-D滞后变量适当地形成矩阵。使用奇异值分解(SVD)和正交归一化和列枢轴分解(QRcp)技术,可获得对应于不同伪秩的该矩阵的质数信息。然后,使用Schwarz(1978)信息标准(SIG)获得最佳的二维滞后变量集,这些滞后变量是给定纹理图像模型的适当自回归分量。用这种模型说明了一种四类纹理分类方案,并对该技术与Chellappa和Chatterjee(1985)的工作进行了比较。

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