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Image Inpainting Method Based on Total Variation Regularization

机译:基于总变化正规化的图像纯化方法

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摘要

Background: Image inpainting is a technique that can be used to restore missing or damaged pixels in images. Owing to its high practical value, image inpainting has been a research field for many years. For image inpainting, the Total Variation (TV) model is always a powerful and popular tool. However, when TV norm is involved, most of the conventional image inpainting methods suffer from difficulty in the numerical solution. Methods: To improve the speed and efficiency of handling TV-regularized image inpainting problem, this paper proposes a novel method that mainly employs variable splitting and alternating minimization. The proposed method first converts the classical TV model into an equivalent unconstrained minimization problem. Then, by applying variable splitting and alternating minimization, the minimization problem is decomposed into several subproblems with a smaller size. In an iterative process, by alternately addressing these subproblems with the help of corresponding appropriate methods, the optimal solution of the original problem can be efficiently obtained. In image inpainting application, the proposed method smoothly completes four damaged images with 50% of pixels lost, and the restored images illustrate good visual sense and high values of improved signal-to-noise ratio. Conclusion: Using numerical experiments, the effectiveness of the proposed method is validated as well as the advantages of the proposed method over three similar state-of-the-art methods.
机译:背景:图像染色是一种可用于恢复图像中缺失或损坏像素的技术。由于其高实用价值,图像染色是多年来的研究领域。对于图像修正,总变化(电视)模型始终是一个强大而流行的工具。然而,当涉及电视规范时,大多数传统的图像染色方法在数值溶液中遭受困难。方法:提高处理电视正则化图像修复问题的速度和效率,提出了一种新的方法,主要采用可变分裂和交替最小化。所提出的方法首先将古典电视模型转换为等同的无约束最小化问题。然后,通过应用变量分割和交替最小化,最小化问题被分解成具有较小尺寸的若干子问题。在一个迭代过程中,通过在相应的适当方法的帮助下交替地解决这些子问题,可以有效地获得原始问题的最佳解决方案。在图像修复应用中,所提出的方法顺利完成了四个损坏的图像,其中50%的像素丢失,并且恢复的图像说明了良好的视觉感觉和高值的提高信噪比。结论:使用数值实验,验证了所提出的方法的有效性以及三种类似最先进的方法的提出方法的优点。

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