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基于小波逼近的仿射不变形状表示函数。

Wavelet approximation-based affine invariant shape representation functions.

作者信息

El Rube Ibrahim, Ahmed Maher, Kamel Mohamed

机构信息

Systems Design Engineering Department, University of Waterloo, 200 University Avenue West, Waterloo, Ontario, Canada.

出版信息

IEEE Trans Pattern Anal Mach Intell. 2006 Feb;28(2):323-7. doi: 10.1109/TPAMI.2006.43.

Abstract

In this paper, new wavelet-based affine invariant functions for shape representation are presented. Unlike the previous representation functions, only the approximation coefficients are used to obtain the proposed functions. One of the derived functions is computed by applying a single wavelet transform; the other function is calculated by applying two different wavelet transforms with two different wavelet families. One drawback of the previously derived detail-based invariant representation functions is that they are sensitive to noise at the finer scale levels, which limits the number of scale levels that can be used. The experimental results in this paper demonstrate that the proposed functions are more stable and less sensitive to noise than the detail-based functions.

摘要

本文提出了用于形状表示的基于小波的新型仿射不变函数。与先前的表示函数不同,仅使用近似系数来获得所提出的函数。其中一个导出函数是通过应用单个小波变换来计算的;另一个函数是通过应用具有两个不同小波族的两个不同小波变换来计算的。先前导出的基于细节的不变表示函数的一个缺点是它们在更精细的尺度级别对噪声敏感,这限制了可使用的尺度级别数量。本文的实验结果表明,所提出的函数比基于细节的函数更稳定且对噪声更不敏感。

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