Autoselection of the Ensemble of Convolutional Neural Networks with Second-Order Cone Programming
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Abstract (arXiv)
Ensemble techniques are frequently encountered in machine learning and engineering problems since the method combines different models and produces an optimal predictive solution. The ensemble concept can be adapted to deep learning models to provide robustness and reliability. Due to the growth of the models in deep learning, using ensemble pruning is highly important to deal with computational complexity. Hence, this study proposes a mathematical model which prunes the ensemble of Convolutional Neural Networks (CNN) consisting of different depths and layers that maximizes accuracy and diversity simultaneously with a sparse second order conic optimization model. The proposed model is tested on CIFAR-10, CIFAR-100 and MNIST data sets which gives promising results while reducing the complexity of models, significantly.
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References · 22
- 2016Simple and Scalable Predictive Uncertainty Estimation using Deep Ensemblescited by 3,888
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- 2020What is the State of Neural Network Pruning?cited by 578
- 2019The State of Sparsity in Deep Neural Networkscited by 471
- 2019Deep Ensembles: A Loss Landscape Perspectivecited by 438
- 2020A Survey of Convolutional Neural Networks: Analysis, Applications, and Prospectscited by 396
10 more
- 2016Understanding Neural Networks through Representation Erasurecited by 223
- 2017Learning to Prune Deep Neural Networks via Layer-wise Optimal Brain Surgeoncited by 219
- 2015Why M Heads are Better than One: Training a Diverse Ensemble of Deep Networkscited by 138
- 2015Data-free parameter pruning for Deep Neural Networkscited by 112
- 2016Conditional Generation and Snapshot Learning in Neural Dialogue Systemscited by 17
- 2016Deep Recurrent Models with Fast-Forward Connections for Neural Machine Translationcited by 8
- 2022Efficient Adaptive Ensembling for Image Classificationcited by 8
- 2020Convex Optimization on Functionals of Probability Densitiescited by 3
- 2022FatNet: High Resolution Kernels for Classification Using Fully Convolutional Optical Neural Networkscited by 3
- 2016Second Order Cone Constrained Convex Relaxations for Nonconvex Quadratically Constrained Quadratic Programmingcited by 1
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