医学图像中移位和形状函数的非参数跟踪

Jeffrey A. Fessler, Albert Macovski, Stanford University
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引用次数: 1

摘要

仅给出摘要形式,如下。几个重要的估计问题,特别是从投影中量化血管位置和半径,涉及到动态移位带形状参数的跟踪。作者提出了一种基于非参数三样条平滑的位移和形状参数跟踪算法。该算法不需要已知的高斯-马尔可夫模型,只假设移位和形状函数在定义的意义上平滑变化。他们讨论了其(全局)最优性准则的物理动机,推导了计算最优估计的有效算法,并展示了血管造影数据的性能。在模拟血管造影数据上验证了该算法的性能
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Non-parametric tracking of shift and shape functions in medical images
Summary form only given, as follows. Several important estimation problems, in particular the quantification of blood vessel position and radius from projections, involve tracking of dynamics shift band shape parameters. The authors present an alternative algorithm for tracking shift and shape parameters that is based on nonparametric cubic-spline smoothing. Rather than requiring a known Gauss-Markov model, the algorithm assumes only that the shift and shape functions be smoothly varying in a sense defined. They discuss the physical motivation for their (global) optimality criterion, derive an efficient algorithm for computing the optimal estimates, and demonstrate the performance on angiographic data. The performance of the algorithm is demonstrated on simulated angiogram data.<>
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