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Quaternion-based sparse representation of color image

机译:基于四元数的彩色图像稀疏表示

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In this paper, we propose a quaternion-based sparse representation model for color images and its corresponding dictionary learning algorithm. Differing from traditional sparse image models, which represent RGB channels separately or process RGB channels as a concatenated real vector, the proposed model describes the color image as a quaternion vector matrix, where each color pixel is encoded as a quaternion unit and thus the inter-relationship among RGB channels is well preserved. Correspondingly, we propose a quaternion-based dictionary learning algorithm using a socalled K-QSVD method. It conducts the sparse basis selection in quaternion vector space, providing a kind of vectorial representation for the inherent color structures rather than a scalar representation via current sparse image models. The proposed sparse model is validated in the applications of color image denoising and inpainting. The experimental results demonstrate that our sparse image model avoids the hue bias phenomenon successfully and shows its potential as a powerful tool in color image analysis and processing domain.
机译:本文提出了一种基于四元数的彩色图像稀疏表示模型及其相应的字典学习算法。与传统的稀疏图像模型不同,传统的稀疏图像模型分别将RGB通道表示为RGB通道,或将RGB通道处理为级联的实向量,该模型将彩色图像描述为四元数矢量矩阵,其中每个颜色像素均被编码为四元数单元,从而将像素间的像素编码为四元数。 RGB通道之间的关系保持良好。相应地,我们提出了一种使用所谓的K-QSVD方法的基于四元数的字典学习算法。它在四元数向量空间中进行稀疏基础选择,从而为当前颜色结构提供一种矢量表示,而不是通过当前的稀疏图像模型提供标量表示。所提出的稀疏模型在彩色图像去噪和修复中得到了验证。实验结果表明,我们的稀疏图像模型成功地避免了色相偏差现象,并显示了其作为彩色图像分析和处理领域中强大工具的潜力。

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