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Published in: Cognitive Computation 3/2021

17-03-2021

A Robust Automated Machine Learning System with Pseudoinverse Learning

Authors: Ke Wang, Ping Guo

Published in: Cognitive Computation | Issue 3/2021

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Abstract

Developing a robust deep neural network (DNN) for a specific task is not only time-consuming but also requires lots of experienced human experts. In order to make deep neural networks easier to apply or even take the human experts out of the design of network architecture completely, a growing number of researches focus on robust automated machine learning (AutoML). In this paper, we investigated the robustness problem of AutoML systems based on contractive pseudoinverse learners. In our proposed method, deep neural networks were built with stacked contractive pseudoinverse learners (CPILer). Each CPILer has a Jacobian regularized reconstruction loss function and is trained with pseudoinverse learning algorithm. When sigmoid activation function is adopted in the hidden layer, the graph Laplace regularizer is derived from square Frobenius norm of the Jacobian matrix. This learning scheme not only speeds up the training process dramatically but also reduces the effort of hyperparameter tuning. In addition, the graph Laplace regularization can improve the robustness of the learning systems by reducing the sensibility to noise. An ensemble network architecture consisting of several sub-networks was designed to build the AutoML systems. The architecture hyperparameters of the system were determined in an automated way which could be considered as a data-driven way. The proposed method shown good performance in the experiments in terms of efficiency and accuracy, and outperformed the baseline methods on a series of benchmark data sets. The robustness improvement of our proposed method was also demonstrated in the experiments.

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Metadata
Title
A Robust Automated Machine Learning System with Pseudoinverse Learning
Authors
Ke Wang
Ping Guo
Publication date
17-03-2021
Publisher
Springer US
Published in
Cognitive Computation / Issue 3/2021
Print ISSN: 1866-9956
Electronic ISSN: 1866-9964
DOI
https://doi.org/10.1007/s12559-021-09853-6

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