Matching vehicles using Hilbert scanning distance

Li Tian, S. Kamata, K. Tsuneyoshi
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引用次数: 1

Abstract

Matching objects is a fundamental problem for any object detection system. Feature-based methods in matching objects such as vehicles often encounter the problem of correspondences between features of two related patterns. The features may be points, lines, curves and regions. Point pattern matching (PPM) is a primary and essential approach for establishing a correspondence within two related patterns. Although some well-known Hausdorff distance measures work well for this task, they are very computational expensive and suffer from the noise of images. In this paper, we propose a novel similarity measure using Hubert curve named Hubert scanning distance (HSD) to resolve the problems. This method computes the distance measure in one-dimensional (1-D) sequence in stead of in two-dimensional (2-D) image space, which greatly reduce the computational complexity. By applying a threshold elimination function, extreme distances caused by noise and position errors (e.g. those that occur with feature or edge extraction) are removed. The experimental results show that HSD can provide sufficient information for matching vehicles within low computational complexity. We believe this point out a new direction for the research of PPM.
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使用希尔伯特扫描距离匹配车辆
目标匹配是任何目标检测系统的基本问题。在车辆等对象的匹配中,基于特征的方法经常会遇到两个相关模式的特征之间的对应问题。特征可以是点、线、曲线和区域。点模式匹配(PPM)是在两个相关模式之间建立对应关系的基本方法。虽然一些著名的豪斯多夫距离测量方法可以很好地完成这项任务,但它们的计算成本非常高,并且受到图像噪声的影响。为了解决这一问题,本文提出了一种基于Hubert曲线的相似度度量方法——Hubert扫描距离(HSD)。该方法在一维(1-D)序列中计算距离度量,而不是在二维(2-D)图像空间中计算,大大降低了计算复杂度。通过应用阈值消除函数,消除了由噪声和位置误差(例如,特征或边缘提取时发生的那些误差)引起的极端距离。实验结果表明,HSD能够在较低的计算复杂度下为车辆匹配提供足够的信息。我们认为这为PPM的研究指明了一个新的方向。
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