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Unobserved classes and extra variables in high-dimensional discriminant analysis.

Michael Fop1, Pierre-Alexandre Mattei2, Charles Bouveyron2

  • 1School of Mathematics & Statistics, University College Dublin, Dublin, Ireland.

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|March 21, 2022
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Summary
This summary is machine-generated.

This study introduces Dimension-Adaptive Mixture Discriminant Analysis (D-AMDA) for supervised classification. D-AMDA effectively handles unknown classes and increasing data dimensions in test sets, improving classifier adaptability.

Keywords:
Adaptive supervised classificationConditional estimationModel-based discriminant analysisUnobserved classesVariable selection

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Area of Science:

  • Statistics
  • Machine Learning
  • Data Science

Background:

  • Supervised classification models face challenges when test data includes unobserved classes or additional variables not present during training.
  • Existing classifiers struggle to adapt to evolving datasets with new classes and increased dimensionality.

Purpose of the Study:

  • To introduce a novel discriminant approach, Dimension-Adaptive Mixture Discriminant Analysis (D-AMDA), capable of handling unobserved classes and adapting to growing data dimensions.
  • To develop a robust framework for adaptive variable selection and classification in high-dimensional datasets.

Main Methods:

  • Developed Dimension-Adaptive Mixture Discriminant Analysis (D-AMDA), a model-based discriminant approach.
  • Employed an Expectation-Maximization (EM) algorithm for model estimation via a full inductive approach.
  • Integrated D-AMDA into a general framework for adaptive variable selection and classification.

Main Results:

  • D-AMDA demonstrated the ability to detect unobserved classes in test data.
  • The proposed framework successfully adapted to increasing data dimensionality.
  • Validation through simulation and an adulterated honey classification experiment confirmed the method's efficacy in complex scenarios.

Conclusions:

  • D-AMDA provides an effective solution for supervised classification problems with evolving data characteristics.
  • The adaptive framework enhances classifier performance when dealing with unknown classes and high-dimensional data.
  • The approach is suitable for real-world applications requiring robust and adaptive classification models.