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Color Image Reconstruction Using Quaternion Legendre-Fourier Moments in Polar Pixels

机译:利用四元数Legendre-Fourier矩在极性像素中重建彩色图像

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Color image reconstruction provides a measure of the feature representation capability of the moment functions. In this work, we present the quaternion Fourier-Legendre moments in polar pixels, which are computationally faster and have a high-precision compared with other methods. In addition, to improve the performance of the array of polar pixels, we use an inherent property of the Legendre polynomials for the accurate calculation of kernel integration. Moreover, the presented new set of quaternion Fourier-Legendre moments is compared with other families proposed, such as quaternion Zernike moments, quaternion pseudo-Zernike moments, quaternion orthogonal Fourier-Mellin moments, and quaternion Bessel-Fourier moments. Experimental results show the superiority of the new quaternion moments in terms of the reconstruction error.
机译:彩色图像重建提供了矩函数的特征表示能力的度量。在这项工作中,我们提出了极性像素中的四元数傅里叶-莱格朗德矩,与其他方法相比,该矩计算速度更快且具有更高的精度。另外,为了提高极性像素阵列的性能,我们使用了勒让德多项式的固有属性来精确地计算内核积分。此外,将提出的新的四元数傅里叶-勒根德矩集与其他提出的族进行了比较,例如四元数Zernike矩,四元数伪Zernike矩,四元数正交傅里叶-梅林矩和四元数Bessel-Fourier矩。实验结果表明,新的四元数矩在重构误差方面具有优越性。

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