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稀疏数据的集成分割和插值。

Integrated segmentation and interpolation of sparse data.

出版信息

IEEE Trans Image Process. 2014 Jan;23(1):110-25. doi: 10.1109/TIP.2013.2286903. Epub 2013 Oct 23.

DOI:10.1109/TIP.2013.2286903
PMID:24158475
Abstract

We address the two inherently related problems of segmentation and interpolation of 3D and 4D sparse data and propose a new method to integrate these stages in a level set framework. The interpolation process uses segmentation information rather than pixel intensities for increased robustness and accuracy. The method supports any spatial configurations of sets of 2D slices having arbitrary positions and orientations. We achieve this by introducing a new level set scheme based on the interpolation of the level set function by radial basis functions. The proposed method is validated quantitatively and/or subjectively on artificial data and MRI and CT scans and is compared against the traditional sequential approach, which interpolates the images first, using a state-of-the-art image interpolation method, and then segments the interpolated volume in 3D or 4D. In our experiments, the proposed framework yielded similar segmentation results to the sequential approach but provided a more robust and accurate interpolation. In particular, the interpolation was more satisfactory in cases of large gaps, due to the method taking into account the global shape of the object, and it recovered better topologies at the extremities of the shapes where the objects disappear from the image slices. As a result, the complete integrated framework provided more satisfactory shape reconstructions than the sequential approach.

摘要

我们解决了 3D 和 4D 稀疏数据的分割和插值这两个内在相关的问题,并提出了一种新方法,将这些阶段集成到水平集框架中。插值过程使用分割信息而不是像素强度来提高鲁棒性和准确性。该方法支持任何具有任意位置和方向的 2D 切片集的空间配置。我们通过引入一种新的基于径向基函数对水平集函数进行插值的水平集方案来实现这一点。在人工数据和 MRI 和 CT 扫描上,对所提出的方法进行了定量和/或主观验证,并与传统的顺序方法进行了比较,传统的顺序方法首先使用最先进的图像插值方法对图像进行插值,然后在 3D 或 4D 中对插值体积进行分割。在我们的实验中,所提出的框架产生了与顺序方法相似的分割结果,但提供了更稳健和准确的插值。特别是,由于该方法考虑了物体的全局形状,因此在大间隙的情况下插值效果更好,并且在物体从图像切片中消失的形状的末端更好地恢复了拓扑结构。因此,完整的集成框架提供的形状重建比顺序方法更令人满意。

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