2020
DOI: 10.1007/978-3-030-64580-9_31
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Sparsity Meets Robustness: Channel Pruning for the Feynman-Kac Formalism Principled Robust Deep Neural Nets

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Cited by 10 publications
(2 citation statements)
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“…The core matter is the evaluation of proximal operators [5]. The proximal algorithms are widely used in statistical computing and machine learning [42], channel pruning of neural networks [14,58], image processing [6], matrix completion [31,61], computational optimal transport [39,47], game theory and optimal control [3], etc. Proximal operators can be viewed as backward Euler method, see Section 2 for a brief mathematical introduction.…”
Section: More Related Workmentioning
confidence: 99%
“…The core matter is the evaluation of proximal operators [5]. The proximal algorithms are widely used in statistical computing and machine learning [42], channel pruning of neural networks [14,58], image processing [6], matrix completion [31,61], computational optimal transport [39,47], game theory and optimal control [3], etc. Proximal operators can be viewed as backward Euler method, see Section 2 for a brief mathematical introduction.…”
Section: More Related Workmentioning
confidence: 99%
“…An ideal pruning algorithm with promising fidelity should not incur a significant accuracy decline when compared with the original model. However, the discussion of the impact of pruning to measurements beyond fidelity, such as robustness, is still in its nascent phase [41,42,43]. As robustness is a representative property specification of a neural network model that concerns the security of its actual deployment, unveiling the influence of pruning on robustness could provide a guarantee to the trustworthiness of pruning techniques.…”
Section: Neural Network Pruningmentioning
confidence: 99%