状态空间信号处理及其在图像增强中的应用

C. H. Chen
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引用次数: 0

摘要

近年来,在数字信号处理中的应用引起了很大的兴趣[11]。由于使用了状态变量,本文将这类技术称为状态空间信号处理。本文特别关注卡尔曼滤波和相关递归估计技术在图像增强中的应用。在这方面已经做了很多工作,如果没有物体边界,图像就可以被建模为均匀随机场。可以使用维纳滤波、开曼滤波和许多其他程序来平滑图像。卡尔曼滤波的优点是适合于实时操作,对图像模型参数信息要求少,能够适应图像的纹理变化和时间变化。在实际应用中,图像增强应考虑目标边界,并将图像建模为移位变系统而不是移位不变系统。卡尔曼滤波特别适用于这样的图像模型。最近提出了一种利用卡尔曼滤波和广义似然比技术对跳变进行检测和估计的自适应滤波方法[6]。基本思想是卡尔曼滤波器是在没有状态跳跃的假设下实现的,第二个系统被设计用来监视滤波器的测量残差,以确定是否发生了变化并相应地调整滤波器。当kalmann滤波器的转移矩阵未知时,可以通过同时估计参数和状态的方法来确定[7]。参考文献6和7中的工作组合适用于侦察图像的图像增强。即使在很小的信噪比下,所得到的改进也是非常显著的。详细的数学公式和计算机结果将在下面的章节中给出。应该强调的是,所提出的数学技术对所有状态空间信号处理问题都非常有用。
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On state-space signal processing with application to image enhancement
INTEODUCTION Recently there has been much interest in the use in digital signal processing [11. Since the state variables ae used, this class of techniques will be called state—space signal processing in this paper. In particular the paper is concerned with the application of Kalman filtering and related recursive estimation techniques for image enhancement. There has been nuch work on this Without the object boundaries, an image nay be modelled as a honogeneous random field. Wiener filtering, Kaiman filtering, and nany other procedures nay be used to snooth the image. Kalman filtering has the advantages over the others in that it is suitable for real-tine operation, requiring little parametric information of the image model, and that it can adapt to the textural and temporal variations in the image. In practice the cbject boundaries should be considered in image enhancement and the image should be mcdelled as a shift—variant system rather than a shift—invariant system. Kalman filtering is particularly suitable for such an image model. Recently an adaptive filtering method has been proposed for detection and estimation of the jumps by using the Kalman filter and a generalized likelihood ratio technique [6]. The basic idea is that Kalman filter is implemented on the assumption that there is no state jumps, and a second system is designed to monitor the measurement residuals of the filter to determine if a change has occurred and adjust the filter accordingly. When the transition matrix of the Kalmam filter is unknown, it can be determined by a method of simultaneous estimation of parameters and states [7]. The combination of the work in Ref s. 6 & 7 is adpated to image enhancement with reconnaissance imagery. The resulting improvement even under very small signal— to—noise ratio is very significant. Detailed mathematical formulation and computer results are presented in the following sections. It should be emphasized that the mathematical techniques presented are very useful to all state—space signal processing problems.
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