2021
DOI: 10.1109/access.2021.3079519
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Image Super-Resolution Using Multi-Scale Space Feature and Deformable Convolutional Network

Abstract: Recent researches on image super-resolution (SR) have achieved great progressing with the great development of convolutional neural networks (CNNs). However, existing CNNs usually adopt fixed filter structures and the convolutions just rely on the local information contained in the fixed receptive field. Above phenomena prevent high-level convolution layers from encoding semantics over spatial locations and largely limits the learning capacity of CNNs. What's more, many methods simply used a single-size featur… Show more

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Cited by 4 publications
(2 citation statements)
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“…In convolution, a filter of a fixed size and shape extracts features that have limited spatial information, i.e., local information in a fixed receptive field. The use of single-size filters is also limited in the extraction of various hierarchical representations of convolutional networks 39 , 40 . In addition, for accurate evaluation of psoriasis diseases, including multiple-severity diseases, severity features such as texture information of scaling and semantic information on the representative region should be simultaneously extracted.…”
Section: Methodsmentioning
confidence: 99%
“…In convolution, a filter of a fixed size and shape extracts features that have limited spatial information, i.e., local information in a fixed receptive field. The use of single-size filters is also limited in the extraction of various hierarchical representations of convolutional networks 39 , 40 . In addition, for accurate evaluation of psoriasis diseases, including multiple-severity diseases, severity features such as texture information of scaling and semantic information on the representative region should be simultaneously extracted.…”
Section: Methodsmentioning
confidence: 99%
“…Compared with the two-dimensional network structure, the structure of the graph is unstable. Therefore, the convolution kernel cannot be used to deal with the points of graph in the spatial domain directly, and the points in the graph need to be transformed into the coordinates of the spectral domain by Fourier transform [29][30][31]. Convolution in the spatial domain is equivalent to the product in the spectral domain.…”
Section: Spectral-based Gcnmentioning
confidence: 99%