• Medientyp: Elektronische Hochschulschrift; Dissertation; E-Book; Sonstige Veröffentlichung
  • Titel: Ensemble learning with discrete classifiers on small devices
  • Beteiligte: Buschjäger, Sebastian [VerfasserIn]
  • Erschienen: Eldorado - Repositorium der TU Dortmund, 2022-01-01
  • Sprache: Englisch
  • DOI: https://doi.org/10.17877/DE290R-22979
  • Schlagwörter: Machine learning ; Model deployment ; Small devices ; Decision tree ; Embedded systems ; Ensemble learning ; Resource constraints
  • Entstehung:
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  • Beschreibung: Machine learning has become an integral part of everyday life ranging from applications in AI-powered search queries to (partial) autonomous driving. Many of the advances in machine learning and its application have been possible due to increases in computation power, i.e., by reducing manufacturing sizes while maintaining or even increasing energy consumption. However, 2-3 nm manufacturing is within reach, making further miniaturization increasingly difficult while thermal design power limits are simultaneously reached, rendering entire parts of the chip useless for certain computational loads. In this thesis, we investigate discrete classifier ensembles as a resource-efficient alternative that can be deployed to small devices that only require small amounts of energy. Discrete classifiers are classifiers that can be applied -- and oftentimes also trained -- without the need for costly floating-point operations. Hence, they are ideally suited for deployment to small devices with limited resources. The disadvantage of discrete classifiers is that their predictive performance often lacks behind their floating-point siblings. Here, the combination of multiple discrete classifiers into an ensemble can help to improve the predictive performance while still having a manageable resource consumption. This thesis studies discrete classifier ensembles from a theoretical point of view, an algorithmic point of view, and a practical point of view. In the theoretical investigation, the bias-variance decomposition and the double-descent phenomenon are examined. The bias-variance decomposition of the mean-squared error is re-visited and generalized to an arbitrary twice-differentiable loss function, which serves as a guiding tool throughout the thesis. Similarly, the double-descent phenomenon is -- for the first time -- studied comprehensively in the context of tree ensembles and specifically random forests. Contrary to established literature, the experiments in this thesis indicate that there is no double-descent in random ...
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