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Xiaolin Wu

Researcher at McMaster University

Publications -  402
Citations -  14923

Xiaolin Wu is an academic researcher from McMaster University. The author has contributed to research in topics: Data compression & Image restoration. The author has an hindex of 51, co-authored 396 publications receiving 13806 citations. Previous affiliations of Xiaolin Wu include University of Calgary & New York University.

Papers
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Image Deblurring and Super-Resolution by Adaptive Sparse Domain Selection and Adaptive Regularization

TL;DR: Extensive experiments on image deblurring and super-resolution validate that by using adaptive sparse domain selection and adaptive regularization, the proposed method achieves much better results than many state-of-the-art algorithms in terms of both PSNR and visual perception.
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Context-based, adaptive, lossless image coding

TL;DR: The CALIC obtains higher lossless compression of continuous-tone images than other lossless image coding techniques in the literature and can afford a large number of modeling contexts without suffering from the context dilution problem of insufficient counting statistics as in the latter approach.
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An edge-guided image interpolation algorithm via directional filtering and data fusion

TL;DR: A new edge-guided nonlinear interpolation technique is proposed through directional filtering and data fusion that can preserve edge sharpness and reduce ringing artifacts in image interpolation algorithms.
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Image Interpolation by Adaptive 2-D Autoregressive Modeling and Soft-Decision Estimation

TL;DR: A soft-decision interpolation technique that estimates missing pixels in groups rather than one at a time, which preserves spatial coherence of interpolated images better than the existing methods and produces the best results so far over a wide range of scenes in both PSNR measure and subjective visual quality.
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Canny edge detection enhancement by scale multiplication

TL;DR: The technique of scale multiplication is analyzed in the framework of Canny edge detection and the detection and localization criteria of the scale multiplication are derived, finding that at a small loss in the detection criterion, the localization criterion can be much improved by scale multiplication.