Neighbor Regularized Bayesian Optimization for Hyperparameter Optimization
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Abstract (arXiv)
Bayesian Optimization (BO) is a common solution to search optimal hyperparameters based on sample observations of a machine learning model. Existing BO algorithms could converge slowly even collapse when the potential observation noise misdirects the optimization. In this paper, we propose a novel BO algorithm called Neighbor Regularized Bayesian Optimization (NRBO) to solve the problem. We first propose a neighbor-based regularization to smooth each sample observation, which could reduce the observation noise efficiently without any extra training cost. Since the neighbor regularization highly depends on the sample density of a neighbor area, we further design a density-based acquisition function to adjust the acquisition reward and obtain more stable statistics. In addition, we design a adjustment mechanism to ensure the framework maintains a reasonable regularization strength and density reward conditioned on remaining computation resources. We conduct experiments on the bayesmark benchmark and important computer vision benchmarks such as ImageNet and COCO. Extensive experiments demonstrate the effectiveness of NRBO and it consistently outperforms other state-of-the-art methods.
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References · 13
- 2015Deep Residual Learning for Image Recognitioncited by 51,809
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- 2018BOHB: Robust and Efficient Hyperparameter Optimization at Scalecited by 466
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- 2015Scalable Bayesian Optimization Using Deep Neural Networkscited by 284
- 2021SMAC3: A Versatile Bayesian Optimization Package for Hyperparameter Optimizationcited by 229
- 2020On Hyperparameter Optimization of Machine Learning Algorithms: Theory and Practicecited by 181
- 2021HPOBench: A Collection of Reproducible Multi-Fidelity Benchmark Problems for HPOcited by 111
- 2021Multi-Objective Bayesian Optimization over High-Dimensional Search Spacescited by 87
- 2019Grid Search, Random Search, Genetic Algorithm: A Big Comparison for NAScited by 83
- 2017Hyperparameter Optimization: A Spectral Approachcited by 24
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