Title
Quality assessment of images with multiple distortions based on phase congruency and gradient magnitude.
Abstract
In image communication systems, images are often contaminated by multiple types of distortions. However, most existing image quality assessment (IQA) methods mainly focused on a single type of distortions. In this paper, we proposed a no-reference (NR) IQA method for images with multiple distortions. Image distortions not only destroy the intensity of low-level image features, but also alter their distribution, to both of which the human vision system (HVS) is sensitive. Based on these observations, low-level features are represented by phase congruency (PC) which is consistent with human perception. The distribution of low-level features is extracted using local binary pattern (LBP) in PC domain at multiple scales, which can effectively characterize the impact of multiple distortions on images. Given that PC is contrast invariant while the contrast does affect perceptual image quality of the HVS, image gradient magnitude (GM) is employed as a weighting factor for LBP histogram creation. Finally a support vector regression model is trained to map the gradient-weighted LBP histograms in PC domain at multi-scale to quality scores. Experimental results on two benchmark databases demonstrate that the proposed method achieves high consistency with subjective perception and performs better than other state-of-the-art full-reference (FF) and NR IQA methods.
Year
DOI
Venue
2019
10.1016/j.image.2019.08.013
Signal Processing: Image Communication
Keywords
Field
DocType
No-reference,Image quality assessment,Phase congruency,Local binary pattern,Image gradient
Computer vision,Histogram,Image gradient,Machine vision,Feature (computer vision),Computer science,Support vector machine,Local binary patterns,Image quality,Artificial intelligence,Phase congruency
Journal
Volume
ISSN
Citations 
79
0923-5965
0
PageRank 
References 
Authors
0.34
0
5
Name
Order
Citations
PageRank
Xi-kui Miao100.34
Hairong Chu251.93
Hui Liu300.68
Yao Yang400.34
Xiaolong Li500.34