Information Sciences: an International Journal
Locally regularized sliced inverse regression based 3D hand gesture recognition on a dance robot
Information Sciences: an International Journal
Multiple kernel local Fisher discriminant analysis for face recognition
Signal Processing
Learning colours from textures by sparse manifold embedding
Signal Processing
Multiple graph regularized nonnegative matrix factorization
Pattern Recognition
Proceedings of the 22nd ACM international conference on Conference on information & knowledge management
Face recognition using Weber local descriptors
Neurocomputing
Similar handwritten Chinese character recognition by kernel discriminative locality alignment
Pattern Recognition Letters
A Rayleigh-Ritz style method for large-scale discriminant analysis
Pattern Recognition
Beyond cross-domain learning: Multiple-domain nonnegative matrix factorization
Engineering Applications of Artificial Intelligence
Multiple spatial pooling for visual object recognition
Neurocomputing
Embedded local feature selection within mixture of experts
Information Sciences: an International Journal
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We propose an automatic approximation of the intrinsic manifold for general semi-supervised learning (SSL) problems. Unfortunately, it is not trivial to define an optimization function to obtain optimal hyperparameters. Usually, cross validation is applied, but it does not necessarily scale up. Other problems derive from the suboptimality incurred by discrete grid search and the overfitting. Therefore, we develop an ensemble manifold regularization (EMR) framework to approximate the intrinsic manifold by combining several initial guesses. Algorithmically, we designed EMR carefully so it 1) learns both the composite manifold and the semi-supervised learner jointly, 2) is fully automatic for learning the intrinsic manifold hyperparameters implicitly, 3) is conditionally optimal for intrinsic manifold approximation under a mild and reasonable assumption, and 4) is scalable for a large number of candidate manifold hyperparameters, from both time and space perspectives. Furthermore, we prove the convergence property of EMR to the deterministic matrix at rate root-n. Extensive experiments over both synthetic and real data sets demonstrate the effectiveness of the proposed framework.