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Image analysis by moment invariants using a set of step-like basis functions

机译:使用一组阶梯式基函数按矩不变式进行图像分析

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摘要

Moment invariants have been thoroughly studied and repeatedly proposed as one of the most powerful tools for 2D shape identification. In this paper a set of such descriptors is proposed, being the basis functions discontinuous in a finite number of points. The goal of using discontinuous functions is to avoid the Gibbs phenomenon, and therefore to yield a better approximation capability for discontinuous signals, as images. Moreover, the proposed set of moments allows the definition of rotation invariants, being this the other main design concern. Translation and scale invariance are achieved by means of standard image normalization. Tests are conducted to evaluate the behavior of these descriptors in noisy environments, where images are corrupted with Gaussian noise up to different SNR values. Results are compared to those obtained using Zernike moments, showing that the proposed descriptor has the same performance in image retrieval tasks in noisy environments, but demanding much less computational power for every stage in the query chain.
机译:不变矩已经过深入研究,并被反复提出作为2D形状识别最强大的工具之一。在本文中,提出了一组这样的描述符,它们是在有限数量的点上不连续的基本函数。使用不连续函数的目的是避免吉布斯现象,从而为不连续信号(如图像)产生更好的逼近能力。此外,所提出的力矩集允许定义旋转不变式,这是另一个主要设计问题。平移和尺度不变性是通过标准图像标准化实现的。进行测试以评估这些描述符在嘈杂环境中的行为,在嘈杂环境中,图像被高斯噪声破坏,直至达到不同的SNR值。将结果与使用Zernike矩获得的结果进行比较,表明所提出的描述符在嘈杂环境中的图像检索任务中具有相同的性能,但对查询链中每个阶段的计算能力要求都低得多。

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