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One-Shot Neural Architecture Search by Dynamically Pruning Supernet in Hierarchical Order
Jianwei Zhang1, Dong Li1, Lituan Wang1
1College of Computer Science, Sichuan University, Section 4, Southern 1st Ring Rd, Chengdu, Sichuan 610065, P. R. China.
International Journal of Neural Systems
|June 15, 2021
Summary
This study introduces Hierarchically-Ordered Pruning Neural Architecture Search (HOPNAS) to improve efficiency in neural architecture search. HOPNAS dynamically prunes supernets, enhancing evaluation predictability for faster, more effective model design.
Area of Science:
- Computer Science
- Artificial Intelligence
- Machine Learning
Background:
- Neural Architecture Search (NAS) automates neural network design but often requires extensive training.
- One-shot NAS methods train a single supernet for efficiency but face challenges with predictive evaluation.
- Pruning supernets during search is a promising technique, yet optimal pruning directions in complex spaces are underexplored.
Purpose of the Study:
- To investigate the role of path dropout in supernet training for NAS.
- To develop a novel pruning strategy for enhancing the efficiency and predictability of one-shot NAS.
- To propose the Hierarchically-Ordered Pruning Neural Architecture Search (HOPNAS) algorithm.
Main Methods:
- Revisiting path dropout strategy for supernet training, focusing on dropping neural operations.
- Observing and analyzing the characteristics of supernets trained with dropout.
- Developing the HOPNAS algorithm for dynamic supernet pruning with a defined pruning direction.
Main Results:
- Identified interesting characteristics of supernets trained with path dropout.
- Demonstrated that HOPNAS dynamically prunes the supernet effectively.
- Achieved competitive performance against state-of-the-art methods on CIFAR10 and ImageNet benchmarks.
Conclusions:
- Path dropout offers valuable insights into supernet training for NAS.
- HOPNAS provides an effective and efficient approach to neural architecture search.
- The proposed method shows strong performance and potential for complex search spaces.
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