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Juwei Lu

Researcher at University of Toronto

Publications -  30
Citations -  3804

Juwei Lu is an academic researcher from University of Toronto. The author has contributed to research in topics: Facial recognition system & Linear discriminant analysis. The author has an hindex of 17, co-authored 29 publications receiving 3662 citations. Previous affiliations of Juwei Lu include Nanyang Technological University.

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Journal ArticleDOI

Ensemble-based discriminant learning with boosting for face recognition

TL;DR: A novel weakness analysis theory is developed that attempts to boost a strong learner by increasing the diversity between the classifiers created by the learner, at the expense of decreasing their margins, so as to achieve a tradeoff suggested by recent boosting studies for a low generalization error.
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Regularized discriminant analysis for the small sample size problem in face recognition

TL;DR: A new QDA like method is proposed that effectively addresses the SSS problem using a regularization technique and outperforms traditional methods such as Eigenfaces, direct QDA and direct LDA in a number of SSS setting scenarios.
Journal ArticleDOI

On solving the face recognition problem with one training sample per subject

TL;DR: A recognition framework based on the concept of the so-called generic learning is introduced as an attempt to boost the performance of traditional appearance-based recognition solutions in the one training sample application scenario.
Proceedings ArticleDOI

Boosting linear discriminant analysis for face recognition

TL;DR: The proposed Ad-aBoost technique is able to greatly enhance performance of the traditional LDA-based method with an averaged improvement of correct recognition rate (CRR) up to 9% reported.
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Rapid and brief communication: An efficient kernel discriminant analysis method

TL;DR: Experiments performed on real face databases indicate that the proposed kernel discriminant learning method outperforms, in terms of classification accuracy, existing kernel methods, such as kernel principal component analysis and kernel linear discriminant analysis, at a significantly reduced computational cost.