Fourier Transform Based Classification Aboriginal Algorithm

P. Senthil
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引用次数: 1

Abstract

Object apprehension and article acceptance are capital apparatus of every computer eyes system. Despite the top computational complication and added problems accompanying to after adherence and accuracy, Zernike moments of 2D images (ZMs) accept apparent animation if acclimated in article acceptance and accept been acclimated in various angel assay applications. In this work, we adduce a atypical adjustment for accretion ZMs via Fast Fourier Transform (FFT). Notably, this is the aboriginal algorithm that can accomplish ZMs up to acutely high orders accurately, e.g., it can be acclimated to accomplish ZMs for orders up to 1000 or even higher. Furthermore, the proposed adjustment is as well simpler and faster than the added methods due to the availability of FFT software and hardware. The accuracies and after adherence of ZMs computed via FFT accept been confirmed using the orthogonality property. We as well acquaint normalizing ZMs with Neumann agency if the image is anchored in a beyond grid, and blush angel about-face based on RGB normalization of the reconstructed images. Astonishingly, higher-order angel about-face abstracts appearance that the proposed methods are superior, both quantitatively and subjectively, compared to the q-recursive method.
基于傅里叶变换的土著分类算法
物体理解和物品接收是每个计算机眼系统的重要组成部分。尽管最高的计算复杂性和附加的问题后的依从性和准确性,泽尼克矩的二维图像(ZMs)接受明显的动画,如果适应在文章接受和接受已适应在各种角度分析应用。在这项工作中,我们通过快速傅立叶变换(FFT)引入了吸积ZMs的非典型调整。值得注意的是,这是一种可以精确地完成高阶zm的原始算法,例如,它可以适应完成高达1000甚至更高阶的zm。此外,由于FFT软件和硬件的可用性,所提出的调整也比添加的方法更简单和更快。利用正交性证实了FFT计算的ZMs的准确性和粘附性。我们还熟悉了在超网格中锚定图像时使用Neumann代理归一化zm,以及基于重构图像的RGB归一化的腮红角度翻转。令人惊讶的是,与q递归方法相比,高阶天使翻转抽象了所提出的方法在数量和主观上都优于q递归方法的外观。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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