Floating search methods in feature selection
Pattern Recognition Letters
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Fusion of statistical and structural fingerprint classifiers
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Transforming strings to vector spaces using prototype selection
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Feature selection for graph-based image classifiers
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Graph Classification Based on Dissimilarity Space Embedding
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Manifold Learning for Multi-classifier Systems via Ensembles
MCS '09 Proceedings of the 8th International Workshop on Multiple Classifier Systems
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CIARP'07 Proceedings of the Congress on pattern recognition 12th Iberoamerican conference on Progress in pattern recognition, image analysis and applications
Multiple classifiers for graph of words embedding
MCS'11 Proceedings of the 10th international conference on Multiple classifier systems
Selecting structural base classifiers for graph-based multiple classifier systems
MCS'10 Proceedings of the 9th international conference on Multiple Classifier Systems
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Classifier ensembles aim at a more accurate classification than single classifiers. Different approaches to building classifier ensembles have been proposed in the statistical pattern recognition literature. However, in structural pattern recognition, classifier ensembles have been rarely used. In this paper we introduce a general methodology for creating structural classifier ensembles. Our representation formalism is based on graphs and includes strings and trees as special cases. In the proposed approach we make use of graph embedding in real vector spaces by means of prototype selection. Since we use randomized prototype selection, it is possible to generate n different vector sets out of the same underlying graph set. Thus, one can train an individual base classifier for each vector set und combine the results of the classifiers in an appropriate way. We use extended support vector machines for classification and combine them by means of three different methods. In experiments on semi-artificial and real data we show that it is possible to outperform the classification accuracy obtained by single classifier systems in the original graph domain as well as in the embedding vector spaces.