Jie Yu, Yangtenglong Li, Xuan Bai, Ronghao Yang, Mengxue Cui, Haohao Wu, Zheng Li, Fangzheng Su, Ze Li, Taohuai Liang, Hongliang Yan
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引用次数: 0
摘要
近年来,超分辨率重建被引入 DEM。将低分辨率 DEM 图像映射到高分辨率 DEM 的过程具有很大的不确定性。目前,DEM 超分辨率重建方法主要通过设计更复杂的网络来解决这一问题。然而,现有的方法在训练过程中无法捕捉到高分辨率 DEM 的复杂条件分布,导致重建结果模糊不清,出现伪影。基于缺乏明确的高分辨率 DEM 条件分布建模,本文提出了一种基于归一化流量的可逆网络模型。该模型以真实低分辨率 DEM 图像的特征为条件,学习将高分辨率 DEM 图像的分布映射为简单高斯分布,从而模拟高分辨率 DEM 的条件分布。利用负对数似然函数和像素损失函数加速优化,生成更接近自然地形的高分辨率 DEM 图像。实验表明,所提出的模型能够保留地形特征并取得良好的性能。特别是在测试集上,与传统插值方法(Bicubic)和现有深度学习方法(SRGAN 和 Internal-External)相比,该模型的 PSNR 结果分别提高了 2.03%、0.43% 和 2.58%。
A DEM super resolution reconstruction method based on normalizing flow.
In recent years, super-resolution reconstruction has been introduced into DEM. The process of mapping low-resolution DEM images to high-resolution DEM is highly uncertain. At present, DEM super-resolution reconstruction methods mainly solve the problem by designing a more sophisticated network. However, the existing methods fail to capture the complex conditional distribution of high-resolution DEM during training, resulting in blurring and artifacts in the reconstruction results. Based on the lack of explicit, high-resolution DEM conditional distribution modeling, this paper proposes a reversible network model based on normalized flow. The model uses the characteristics of real low-resolution DEM images as conditions and learns to map the distribution of high-resolution DEM images to simple Gaussian distribution, thereby simulating the conditional distribution of high-resolution DEM. The negative log-likelihood function and pixel loss function are used to accelerate the optimization to generate high-resolution DEM images that are closer to the natural terrain. Experiments show that the proposed model can preserve the terrain features and achieve good performance. Especially on the test set, compared with the traditional interpolation method (Bicubic) and the existing deep learning methods (SRGAN and Internal-External), the PSNR results of this model are improved by 2.03%, 0.43%, and 2.58%, respectively.
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