Armand Mehran, Otake Yoshito, Cheung Paul Y S, Taylor Russell H
IEEE Trans Biomed Eng. 2014 Jan;61(1):149-61. doi: 10.1109/TBME.2013.2278619. Epub 2013 Aug 15.
2-D-to-3-D registration is critical and fundamental in image-guided interventions. It could be achieved from single image using paired point correspondences between the object and the image. The common assumption that such correspondences can readily be established does not necessarily hold for image guided interventions. Intraoperative image clutter and an imperfect feature extraction method may introduce false detection and, due to the physics of X-ray imaging, the 2-D image point features may be indistinguishable from each other and/or obscured by anatomy causing false detection of the point features. These create difficulties in establishing correspondences between image features and 3-D data points. In this paper, we propose an accurate, robust, and fast method to accomplish 2-D-3-D registration using a single image without the need for establishing paired correspondences in the presence of false detection. We formulate 2-D-3-D registration as a maximum likelihood estimation problem, which is then solved by coupling expectation maximization with particle swarm optimization. The proposed method was evaluated in a phantom and a cadaver study. In the phantom study, it achieved subdegree rotation errors and submillimeter in-plane ( X- Y plane) translation errors. In both studies, it outperformed the state-of-the-art methods that do not use paired correspondences and achieved the same accuracy as a state-of-the-art global optimal method that uses correct paired correspondences.
二维到三维配准在图像引导介入手术中至关重要且具有基础性。它可以通过在物体和图像之间使用成对的点对应关系从单张图像实现。认为这种对应关系能够轻易建立的常见假设对于图像引导介入手术不一定成立。术中图像杂乱以及不完善的特征提取方法可能会引入错误检测,并且由于X射线成像的物理特性,二维图像点特征可能彼此难以区分和/或被解剖结构遮挡,从而导致点特征的错误检测。这些在建立图像特征与三维数据点之间的对应关系时造成了困难。在本文中,我们提出了一种准确、稳健且快速的方法,无需在存在错误检测的情况下建立成对对应关系,就能使用单张图像完成二维到三维配准。我们将二维到三维配准表述为一个最大似然估计问题,然后通过将期望最大化与粒子群优化相结合来求解。所提出的方法在体模和尸体研究中进行了评估。在体模研究中,它实现了亚度的旋转误差和亚毫米级的平面内(X - Y平面)平移误差。在两项研究中,它都优于不使用成对对应关系的现有方法,并且与使用正确成对对应关系的现有全局最优方法达到了相同的精度。