盲反褶积
反褶积
逆滤波器
反问题
点扩散函数
参数统计
计算机科学
子空间拓扑
滤波器(信号处理)
维纳反褶积
图像复原
光传递函数
数学
算法
反向
人工智能
图像处理
计算机视觉
图像(数学)
统计
几何学
数学分析
作者
Oleg Michailovich,Allen Tannenbaum
出处
期刊:IEEE transactions on image processing
[Institute of Electrical and Electronics Engineers]
日期:2007-12-01
卷期号:16 (12): 3005-3019
被引量:128
标识
DOI:10.1109/tip.2007.910179
摘要
The problem of reconstruction of ultrasound images by means of blind deconvolution has long been recognized as one of the central problems in medical ultrasound imaging. In this paper, this problem is addressed via proposing a blind deconvolution method which is innovative in several ways. In particular, the method is based on parametric inverse filtering, whose parameters are optimized using two-stage processing. At the first stage, some partial information on the point spread function is recovered. Subsequently, this information is used to explicitly constrain the spectral shape of the inverse filter. From this perspective, the proposed methodology can be viewed as a ldquohybridizationrdquo of two standard strategies in blind deconvolution, which are based on either concurrent or successive estimation of the point spread function and the image of interest. Moreover, evidence is provided that the ldquohybridrdquo approach can outperform the standard ones in a number of important practical cases. Additionally, the present study introduces a different approach to parameterizing the inverse filter. Specifically, we propose to model the inverse transfer function as a member of a principal shift-invariant subspace. It is shown that such a parameterization results in considerably more stable reconstructions as compared to standard parameterization methods. Finally, it is shown how the inverse filters designed in this way can be used to deconvolve the images in a nonblind manner so as to further improve their quality. The usefulness and practicability of all the introduced innovations are proven in a series of both in silico and in vivo experiments. Finally, it is shown that the proposed deconvolution algorithms are capable of improving the resolution of ultrasound images by factors of 2.24 or 6.52 (as judged by the autocorrelation criterion) depending on the type of regularization method used.
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