Haijiang Wang
Chinese Academy of Sciences
5 Papers
5 Citations
Haijiang Wang is an academic researcher from Chinese Academy of Sciences. The author has contributed to research in topics: Frequency domain & Wavelet transform. The author has an hindex of 2, co-authored 5 publications.
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Papers
Tunable-Q contourlet-based multi-sensor image fusion
Haijiang Wang,Qinke Yang,Rui Li +2 more
TL;DR: Experimental results show that image fusion based on the tunable-Q CT can not only reasonably preserve spectral information of multispectral images, but can also effectively extract texture details from high-resolution images.
20
Tunable-Q contourlet transform for image representation
TL;DR: In this article, a novel tunable-quality-factor (tunable-Q) contourlet transform for geometric image representation is proposed, which employs a new tunableQ decomposition defined in the frequency domain by which one can flexibly tune the bandwidth of decomposition channels.
3
DEM multi-scale representation based on wavelet multiresolution analysis
Weiling Guo,Qinke Yang,Haijiang Wang,Rui Li +3 more
- 01 Jan 2012
TL;DR: In this article, wavelet multiresolution analysis and radical law selection principles were combined to model the terrain generalizing processes and derive three different scale-parameter DEMs based on DEM data generated by large-scale digital topographic map.
1
Pan-sharpening of multi-spectral images using over-complete rational-dilation wavelet transform
TL;DR: The MS image pan- sharpening experiments show that this method using a better suitable parameter set can achieve a promising performance and often outperforms many other widely-used pan-sharpening methods both in visual quality and in term of evaluation indexes.
1
•Journal Article
Rational-dilation wavelet transform with translation invariance
TL;DR: A wavelet transform which offers a tunable Q-factor in each decomposition level and retains the translation-invariant property is proposed and the advantages of the method in time-frequency localization via the application in DEM generalization are shown.