一种双模均值移位算法

Shih-Yu Chiu, Jia-Rui Zhang, L. Lan
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引用次数: 1

摘要

均值移位算法作为一种非参数统计方法,因其在运动跟踪和聚类分析方面的有效性而受到计算机视觉界的广泛关注。但其收敛速度在收敛点附近较慢。解决这一问题的一种方法是将搜索机制改为收敛速度为二次阶的牛顿法。因此,本文提出了一种双模均值移位算法,它结合了均值移位算法和牛顿塞拉斯算法的优点。通过数值实验验证了该方法的有效性。
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A dual-mode mean-shift algorithm
As a nonparametric statistical method, the mean shift algorithm has recently attracted much attention in the computer vision community due to its efficiency in motion tracking and clustering analysis. Its convergence rate is, however, slow around the convergence point. One way to tackle this problem is to switch the search mechanism to Newtonpsilas method which has a quadratic order of convergence rate. This article thus presents a dual-mode mean-shift algorithm which combines both merits of the mean-shift and Newtonpsilas algorithms. Some numerical experiments were conducted to confirm the effectiveness of the proposed approach.
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