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Fast Polar and Spherical Fourier Descriptors for Feature Extraction

机译:用于特征提取的快速极性和球形傅立叶描述符

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摘要

Polar Fourier Descriptor(PFD) and Spherical Fourier De-scriptor(SFD) are rotation invariant feature descriptors for two dimen-sional(2D) and three dimensional(3D) image retrieval and pattern recognition tasks. They are demonstrated to show superiorities compared with other methods on describing rotation invariant features of 2D and 3D images. However in order to increase the computation speed, fast computation method is needed especially for machine vision applications like realtime systems, limited computing environments and large image databases. This paper presents fast computation method for PFD and SFD that are deduced based on mathematical properties of trigonometric functions and associated Legendre polynomials. Proposed fast PFD and SFD are 8 and 16 times faster than direct calculation that significantly boost computation process. Furthermore, the proposed methods are also compact for memory requirements for storing PFD and SFD basis in lookup tables. The experimental results on both synthetic and real data are given to illustrate the efficiency of the proposed method.
机译:极坐标傅立叶描述符(PFD)和球形傅立叶描述符(SFD)是旋转不变的特征描述符,用于二维(2D)和三维(3D)图像检索和模式识别任务。与其他方法相比,它们在显示2D和3D图像的旋转不变特征方面显示出优越性。但是,为了提高计算速度,特别是对于机器视觉应用(例如实时系统,有限的计算环境和大型图像数据库),需要一种快速的计算方法。本文提出了一种基于三角函数和相关勒让德多项式的数学性质推导的PFD和SFD的快速计算方法。提议的快速PFD和SFD分别比直接计算快8到16倍,从而大大加快了计算过程。此外,所提出的方法对于用于在查询表中存储PFD和SFD基础的存储器要求也是紧凑的。给出了综合和真实数据的实验结果,以说明该方法的有效性。

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