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Wei Tang

Researcher at University of Illinois at Chicago

Publications -  57
Citations -  1356

Wei Tang is an academic researcher from University of Illinois at Chicago. The author has contributed to research in topics: Computer science & Hyperspectral imaging. The author has an hindex of 16, co-authored 40 publications receiving 905 citations. Previous affiliations of Wei Tang include Purdue University & Beihang University.

Papers
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Book ChapterDOI

Deeply Learned Compositional Models for Human Pose Estimation

TL;DR: A novel framework, termed as Deeply Learned Compositional Model (DLCM), is introduced, which exploits deep neural networks to learn the compositionality of human bodies and proposes a novel bone-based part representation that not only compactly encodes orientations, scales and shapes of parts, but also avoids their potentially large state spaces.
Journal ArticleDOI

Single Remote Sensing Image Dehazing

TL;DR: The experimental results demonstrate that the proposed algorithm produces visually appealing dehazing images and retains the very fine details, and for images containing partly clear and partly hazy areas, the algorithm can also achieve good results.
Journal ArticleDOI

Sparse Unmixing of Hyperspectral Data Using Spectral A Priori Information

TL;DR: Experimental results on both synthetic and real data demonstrate that the spectral a priori information is beneficial to sparse unmixing and that SUnSPI can exploit this information effectively to improve the abundance estimation.
Journal ArticleDOI

Subspace Matching Pursuit for Sparse Unmixing of Hyperspectral Data

TL;DR: Inspired by the existing SGA methods, a novel GA termed subspace matching pursuit (SMP) is presented, which makes use of the low-degree mixed pixels in the hyperspectral image to iteratively find a subspace to reconstruct the Hyperspectral data and can serve as a dictionary pruning algorithm.
Proceedings ArticleDOI

Efficient Online Local Metric Adaptation via Negative Samples for Person Re-identification

TL;DR: It is proved that the new method guarantees the reduction of the classification error asymptotically, and it actually learns the optimal local metric to best approximate the asymPTotic case by a finite number of training data.