基于加权系数值邻域嵌入的物联网三维超分辨算法

C. Duanmu, Di Zhao, Dingde Jiang, Houbing Song, Jiping Xiong
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引用次数: 1

摘要

在物联网应用中,网络中的节点通常存在功率限制和存储空间限制。因此,物联网上的图像通常是低分辨率图像。然而,客户通常需要高分辨率的图像。为了满足这些需求,超分辨率方法的解决方案应运而生。本文提出了一种新的超分辨率算法,该算法采用三维离散余弦变换(3D-DCT)提取图像块的特征。然后,将3D-DCT中的低频系数设置为较大的权值,将高频系数设置为较小的权值。然后将3D-DCT系数与相应的权值相乘,进行反向3D-DCT。采用双三次变换得到高分辨率的块。该块与实际高分辨率块之间的差异被保存在3D-DCT块的训练集中。在在线阶段提出了一种新的差值度量,用于获取候选块与训练集中块之间的相似度。然后,选择多个训练块,采用邻域嵌入法重建高分辨率块。为了降低算法的计算复杂度,采用了改进的K-means算法。实验结果表明,该算法的性能明显优于传统的邻居嵌入算法和双三次插值算法。
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A Three Dimension Super-Resolution Algorithm through Neighbor Embedding Based on Weighted Coefficient Values for Internet of Things
In the applications of the internet of things (IOT), the nodes in the network usually has power limits and storage space limits. Thus, the images over the IOT are usually low-resolution images. However, the customer usually want high-resolution images. To satisfy these needs, the solution of super-resolution methods comes. In this paper, a new algorithm for super-resolution is proposed, where the three dimensional discrete cosine transform (3D-DCT) is employed to extract the features of the image blocks. Then, the low frequency coefficients in the 3D-DCT are set with large weight values, and the high frequency coefficients are set with relatively small weight values. The 3D-DCT coefficients are then multiplied with the corresponding weights, and a reverse 3D-DCT is carried out. A bi-cubic transform is employed to get a high resolution block. The difference between that block and the actual high resolution block is saved in the training set with the 3D-DCT blocks. A new difference measure is proposed in the online phase to obtain the similarity between a candidate block and the blocks in the training set. After this, several training blocks are selected and the neighbor embedding method is employed to reconstruct the high resolution blocks. To reduce the computational complexity of the algorithm, the revised K-means algorithm is employed. The experimental results show that the proposed algorithm performs much better than the traditional neighbor embedding algorithm and the bi-cubic interpolation algorithm.
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