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A fast algorithm for level set-like active contours

机译:一种类似水平集的活动轮廓的快速算法

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This paper describes a fast algorithm for topology independent tracking of moving interfaces under curvature- and velocity field-dependent speed laws. This is usually done in the level set framework using the narrow-band algorithm, which accurately solves the level set equation but is too slow to use in real-time or near real-time image segmentation applications. In this paper we introduce a fast algorithm for tracking moving interfaces in a level set-like manner. The algorithm relies on two key components: First, it tracks the interface by scheduling point-wise propagation events using a heap sorted queue. Second, the local geometric properties of the interface are defined so that they can be efficiently updated in an incremental manner and so that they do not require the presence of the signed distance function. Finally examples are given that indicate that the algorithm is fast and accurate enough for near real-time segmentation applications.
机译:本文描述了一种在与曲率和速度场有关的速度定律下对运动界面进行拓扑独立跟踪的快速算法。这通常是在水平集框架中使用窄带算法完成的,该算法可以精确地求解水平集方程,但是在实时或近实时图像分割应用中使用起来太慢。在本文中,我们介绍了一种以类似级别集的方式跟踪移动界面的快速算法。该算法依赖于两个关键组成部分:首先,它通过使用堆排序队列安排逐点传播事件来跟踪接口。其次,定义界面的局部几何属性,以便可以以增量方式有效地更新它们,从而不需要存在有符号距离函数。最后给出了一些实例,表明该算法对于近实时分割应用足够快速且准确。

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