粒子群优化和蛇模型混合算法在医学成像中的应用

E. Shahamatnia, M. Ebadzadeh
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引用次数: 28

摘要

活动轮廓模型广泛应用于边界划分、图像分割、立体匹配、形状识别和目标跟踪等图像处理领域。本文提出了一种新的粒子群优化算法,使蛇形算法随时间进化,从而降低了算法的时间复杂度,提高了算法的质量。传统的活动轮廓模型由于其复杂性,收敛速度慢,容易出现局部极小值。包括遗传算法、粒子群优化和捕食者猎物优化在内的各种进化技术已经成功地用于解决这一问题。这些方法大多是一般问题的求解,或多或少地将蛇模型方程表述为最小化问题并试图优化它。相反,我们提出的方法将活动轮廓模型的概念集成到粒子群优化中,使每个粒子代表活动轮廓的一个snaxel。对粒子群算法中的标准速度更新方程进行了改进,使其包含了蛇的运动学。该模型可以将基于群的搜索策略和主动轮廓原理的优点结合起来。通过对大脑的CT和MRI图像的合成和真实世界图像的实验,验证了所提出方法的适用性,结果表明其在处理边界凹陷和蛇初始化问题方面具有良好的性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Application of particle swarm optimization and snake model hybrid on medical imaging
Active contour model has been widely used in image processing applications such as boundary delineation, image segmentation, stereo matching, shape recognition and object tracking. In this paper a novel particle swarm optimization scheme has been introduced to evolve snake over time in a way to reduce time complexity while improving quality of results. Traditional active contour models converge slowly and are prone to local minima due to their complex nature. Various evolutionary techniques including genetic algorithms, particle swarm optimization and predator prey optimization have been successfully employed to tackle this problem. Most of these methods are general problem solvers that, more or less, formulate the snake model equations as a minimization problem and try to optimize it. In contrary, our proposed approach integrates concepts from active contour model into particle swarm optimization so that each particle will represent a snaxel of the active contour. Canonical velocity update equation in particle swarm algorithm is modified to embrace the snake kinematics. This new model makes it possible to have advantages of swarm based searching strategies and active contour principles all together. Aptness of the proposed approach has been examined through several experiments on synthetic and real world images of CT and MRI images of brain and the results demonstrate its promising performance particularly in handling boundary concavities and snake initialization problems.
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