基于分数阶差分的变分低照度图像增强技术

IF 2.6 3区 物理与天体物理 Q1 PHYSICS, MATHEMATICAL Communications in Computational Physics Pub Date : 2024-01-01 DOI:10.4208/cicp.oa-2022-0197
Qianting Ma,Yang Wang, Tieyong Zeng
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引用次数: 0

摘要

在光线不足的条件下拍摄的图像,其可见度、亮度和对比度往往会明显下降。在本文中,我们首先提出了一种新的变分模型,用于估计基于分数阶微分的光照图。获得光照图后,我们直接将构建好的光照图注入一般图像复原模型,该模型的正则化项可视为自适应映射。由于修复部分的正则化项可以是任意的,因此我们可以使用不同的现成去噪器对正则化项进行建模,而不需要明确地设计反射分量的各种先验。由于模型具有灵活性,因此可以通过即插即用启发算法等技术高效地求解所需的增强结果。基于三个公共数据集的数值实验表明,在视觉质量和图像质量评估的三个常用指标下,我们提出的方法优于其他竞争方法,包括深度学习方法。
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Variational Low-Light Image Enhancement Based on Fractional-Order Differential
Images captured under insufficient light conditions often suffer from noticeable degradation of visibility, brightness and contrast. Existing methods pose limitations on enhancing low-visibility images, especially for diverse low-light conditions. In this paper, we first propose a new variational model for estimating the illumination map based on fractional-order differential. Once the illumination map is obtained, we directly inject the well-constructed illumination map into a general image restoration model, whose regularization terms can be viewed as an adaptive mapping. Since the regularization term in the restoration part can be arbitrary, one can model the regularization term by using different off-the-shelf denoisers and do not need to explicitly design various priors on the reflectance component. Because of flexibility of the model, the desired enhanced results can be solved efficiently by techniques like the plug-and-play inspired algorithm. Numerical experiments based on three public datasets demonstrate that our proposed method outperforms other competing methods, including deep learning approaches, under three commonly used metrics in terms of visual quality and image quality assessment.
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来源期刊
Communications in Computational Physics
Communications in Computational Physics 物理-物理:数学物理
CiteScore
4.70
自引率
5.40%
发文量
84
审稿时长
9 months
期刊介绍: Communications in Computational Physics (CiCP) publishes original research and survey papers of high scientific value in computational modeling of physical problems. Results in multi-physics and multi-scale innovative computational methods and modeling in all physical sciences will be featured.
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