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Geometry constrained sparse coding for single image super-resolution

机译:用于单图像超分辨率的几何约束稀疏编码

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The choice of the over-complete dictionary that sparsely represents data is of prime importance for sparse coding-based image super-resolution. Sparse coding is a typical unsupervised learning method to generate an over-complete dictionary. However, most of the sparse coding methods for image super-resolution fail to simultaneously consider the geometrical structure of the dictionary and corresponding coefficients, which may result in noticeable super-resolution reconstruction artifacts. In this paper, a novel sparse coding method is proposed to preserve the geometrical structure of the dictionary and the sparse coefficients of the data. Moreover, the proposed method can preserve the incoherence of dictionary entries, which is critical for sparse representation. Inspired by the development on non-local self-similarity and manifold learning, the proposed sparse coding method can provide the sparse coefficients and learned dictionary from a new perspective, which have both reconstruction and discrimination properties to enhance the learning performance. Extensive experimental results on image super-resolution have demonstrated the effectiveness of the proposed method.
机译:对于基于稀疏编码的图像超分辨率而言,稀疏表示数据的过完整字典的选择至关重要。稀疏编码是一种典型的无监督学习方法,用于生成过完整的字典。但是,大多数用于图像超分辨率的稀疏编码方法无法同时考虑字典的几何结构和相应的系数,这可能会导致明显的超分辨率重建伪像。本文提出了一种新的稀疏编码方法来保留字典的几何结构和数据的稀疏系数。此外,提出的方法可以保留字典条目的不连贯性,这对于稀疏表示至关重要。在非局部自相似和流形学习的发展启发下,提出的稀疏编码方法可以从一个新的角度提供稀疏系数和学习词典,具有重构和判别特性,可以提高学习性能。关于图像超分辨率的大量实验结果证明了该方法的有效性。

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