Abstract

Deep learning-based methods have reached state of the art performances, relying on a large quantity of available data and computational power. Such methods still remain highly inappropriate when facing a major open machine learning problem, which consists of learning incrementally new classes and examples over time. Combining the outstanding performances of Deep Neural Networks (DNNs) with the flexibility of incremental learning techniques is a promising venue of research. In this contribution, we introduce Transfer Incremental Learning using Data Augmentation (TILDA). TILDA is based on pre-trained DNNs as feature extractors, robust selection of feature vectors in subspaces using a nearest-class-mean based technique, majority votes and data augmentation at both the training and the prediction stages. Experiments on challenging vision datasets demonstrate the ability of the proposed method for low complexity incremental learning, while achieving significantly better accuracy than existing incremental counterparts.

Highlights

  • Humans have the ability to incrementally learn new pieces of information through time, building over previously acquired knowledge

  • We introduce Transfer Incremental Learning using Data Augmentation (TILDA) that builds upon previously proposed work, attempting to cover all three criteria for efficient incremental learning

  • 2012, in which we show the contribution of data augmentation, Nearest Class Mean classifier (NCM)-inspired classification, and subspace division on classification accuracy

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Summary

Introduction

Humans have the ability to incrementally learn new pieces of information through time, building over previously acquired knowledge. Learning novel data using the same set of parameters inevitably leads to the loss of the previously acquired knowledge This is why many techniques have proposed learning distinct deep learning systems over the course of time, letting another algorithm decide which one to use at prediction stage [7,8]. Such methods can quickly result in very complex systems, that are likely to fail in adversarial conditions [9]

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