Abstract
AbstractWe present a modelling framework for the investigation of supervised learning in non-stationary environments. Specifically, we model two example types of learning systems: prototype-based learning vector quantization (LVQ) for classification and shallow, layered neural networks for regression tasks. We investigate so-called student–teacher scenarios in which the systems are trained from a stream of high-dimensional, labeled data. Properties of the target task are considered to be non-stationary due to drift processes while the training is performed. Different types of concept drift are studied, which affect the density of example inputs only, the target rule itself, or both. By applying methods from statistical physics, we develop a modelling framework for the mathematical analysis of the training dynamics in non-stationary environments. Our results show that standard LVQ algorithms are already suitable for the training in non-stationary environments to a certain extent. However, the application of weight decay as an explicit mechanism of forgetting does not improve the performance under the considered drift processes. Furthermore, we investigate gradient-based training of layered neural networks with sigmoidal activation functions and compare with the use of rectified linear units. Our findings show that the sensitivity to concept drift and the effectiveness of weight decay differs significantly between the two types of activation function.
Funder
Bundesministerium für Bildung und Forschung
Northern Netherlands Region of Smart Factories RoSF
Publisher
Springer Science and Business Media LLC
Subject
Artificial Intelligence,Software
Reference58 articles.
1. Ade R, Desmukh P (2013) Methods for incremental learning—a survey. Int J Data Min Knowl Manag Process 3(4):119–125
2. Ahr M, Biehl M, Urbanczik R (1999) Statistical physics and practical training of soft-committee machines. Eur Phys J B 10:583–588
3. Amunts K, Grandinetti L, Lippert T, Petkov N (eds) (2014) Brain-inspired computing, second international workshop brainComp 2015. LNCS, vol 10087. Springer, Berlin
4. Barkai N, Seung H, Sompolinsky H (1993) Scaling laws in learning of classification tasks. Phys Rev Lett 70(20):L97–L103
5. Biehl M, Caticha N (2003) The statistical mechanics of on-line learning and generalization. In: Arbib M (ed) The handbook of brain theory and neural networks. MIT Press, London, pp 1095–1098
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