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首页> 外文期刊>IEEE Transactions on Ultrasonics, Ferroelectrics, and Frequency Control >Two-dimensional blind Bayesian deconvolution of medical ultrasound images
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Two-dimensional blind Bayesian deconvolution of medical ultrasound images

机译:医学超声图像的二维盲贝叶斯反卷积

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摘要

A new approach to 2-D blind deconvolution of ultrasonic images in a Bayesian framework is presented. The radio-frequency image data are modeled as a convolution of the point-spread function and the tissue function, with additive white noise. The deconvolution algorithm is derived from statistical assumptions about the tissue function, the point-spread function, and the noise. It is solved as an iterative optimization problem. In each iteration, additional constraints are applied as a projection operator to further stabilize the process. The proposed method is an extension of the homomorphic deconvolution, which is used here only to compute the initial estimate of the point-spread function. Homomorphic deconvolution is based on the assumption that the point-spread function and the tissue function lie in different bands of the cepstrum domain, which is not completely true. This limiting constraint is relaxed in the subsequent iterative deconvolution. The deconvolution is applied globally to the complete radiofrequency image data. Thus, only the global part of the point-spread function is considered. This approach, together with the need for only a few iterations, makes the deconvolution potentially useful for real-time applications. Tests on phantom and clinical images have shown that the deconvolution gives stable results of clearly higher spatial resolution and better defined tissue structures than in the input images and than the results of the homomorphic deconvolution alone.
机译:提出了一种在贝叶斯框架中对超声图像进行二维盲去卷积的新方法。射频图像数据被建模为点扩展函数和组织函数的卷积,并带有附加的白噪声。去卷积算法是从有关组织功能,点扩展功能和噪声的统计假设中得出的。作为迭代优化问题解决。在每次迭代中,将附加约束用作投影算子,以进一步稳定过程。所提出的方法是同态反卷积的扩展,在此仅用于计算点扩展函数的初始估计。同态反卷积基于以下假设:点扩展函数和组织函数位于倒谱域的不同频带中,这并不完全正确。该限制约束在随后的迭代解卷积中得到了放松。解卷积全局应用于完整的射频图像数据。因此,仅考虑点扩展函数的全局部分。这种方法以及仅需进行几次迭代就可以使反卷积对于实时应用程序潜在地有用。对体模和临床图像的测试表明,与输入图像以及单独的同态反褶积结果相比,反褶积可提供稳定的结果,其空间分辨率和定义的组织结构明显更高。

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