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BIVARIATE HAHN MOMENTS FOR IMAGE RECONSTRUCTION

机译:用于图像重建的两汉汉时刻

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摘要

This paper presents a new set of bivariate discrete orthogonal moments which are based on bivariate Hahn polynomials with non-separable basis. The polynomials are scaled to ensure numerical stability. Their computational aspects are discussed in detail. The principle of parameter selection is established by analyzing several plots of polynomials with different kinds of parameters. Appropriate parameters of binary images and a grayscale image are obtained through experimental results. The performance of the proposed moments in describing images is investigated through several image reconstruction experiments, including noisy and noise-free conditions. Comparisons with existing discrete orthogonal moments are also presented. The experimental results show that the proposed moments outperform slightly separable Hahn moments for higher orders.
机译:本文提出了一套新的二元离散正交矩,它基于不可分离的二元Hahn多项式。多项式按比例缩放以确保数值稳定性。详细讨论了它们的计算方面。通过分析具有不同种类参数的多项式的多个图来建立参数选择的原理。通过实验得到合适的二值图像和灰度图像参数。通过数个图像重建实验(包括嘈杂和无噪声的条件)研究了建议的刻画描述图像的性能。还介绍了与现有离散正交矩的比较。实验结果表明,对于较高阶,拟议的力矩优于略可分离的哈恩力矩。

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