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一种基于正则化的边缘定向插值算法
引用本文:季成涛,何小海,符耀庆,梁子飞,卿粼波.一种基于正则化的边缘定向插值算法[J].电子与信息学报,2014,36(2):293-297.
作者姓名:季成涛  何小海  符耀庆  梁子飞  卿粼波
作者单位:(四川大学电子信息学院 成都 610065) (中海油能源发展股份有限公司北京分公司 北京 100027)
基金项目:国家自然科学基金(61071161),国家自然科学基金委员会和中国工程物理研究院联合基金(11176018)资助课题
摘    要:针对传统的基于线性回归模型插值算法不能对变化剧烈的边缘进行有效插值的问题,该文提出一种基于正则化的边缘定向插值算法。算法主要分为两部分:参数估计部分与数据估计部分。在参数估计部分,为了更加准确地描述图像局部结构,把已估计的高分辨率像素作为训练像素的一部分,用以进行回归模型参数的估计。在数据估计部分,引入像素平滑方向作为正则化项,以降低参数的误估计引起的数据估计偏差。实验结果表明,该算法能很好地保持图像的边缘特征,尤其在变化比较剧烈的边缘区域;与双三次插值算法及基于正则化的局部线性回归插值算法(Regularized Local Linear Regression,RLLR)相比,该算法能取得更好的视觉效果及较高的PSNR值。

关 键 词:图像处理  插值  回归模型  训练像素  正则化
收稿时间:2013-04-25

An Edge Directed Interpolation Algorithm Based on Regularization
Ji Cheng-tao He Xiao-hai Fu Yao-qing Liang Zi-fei Qing Lin-bo.An Edge Directed Interpolation Algorithm Based on Regularization[J].Journal of Electronics & Information Technology,2014,36(2):293-297.
Authors:Ji Cheng-tao He Xiao-hai Fu Yao-qing Liang Zi-fei Qing Lin-bo
Affiliation:(School of Electronics Information Engineering, Sichuan University, Chengdu 610065, China)
(CNOOC Energy Technology & Services Limited Beijing Branch, Beijing 100027, China)
Abstract:The traditional methods based on linear regression model preserve the edge in some degree, but hardly work on the sharp edge. To solve this problem, an edge directed interpolation algorithm based on regularization is proposed in this paper, which is composed of the parameters estimation part and the data estimation part. In the first part, the high resolution structures which have been estimated are taken as one part of the training pixel to estimate the parameters of the linear regression model for effectively describing the structure. In the second part, the smooth pixel’s direction is applied as the regularization to reduce the error of estimated data aroused from the incorrect parameters. Experimented results show that the proposed method preserves the edge of image effectively, and both the visual effects and the PSNR are all better than bi-cubic and Regularized Local Linear Regression (RLLR).
Keywords:Image processing  Interpolation  Regression model  Training pixel  Regularization
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