An Adaptive Dropout Approach for High-Dimensional Bayesian Optimization
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Abstract (arXiv)
Bayesian optimization (BO) is a widely used algorithm for solving expensive black-box optimization problems. However, its performance decreases significantly on high-dimensional problems due to the inherent high-dimensionality of the acquisition function. In the proposed algorithm, we adaptively dropout the variables of the acquisition function along the iterations. By gradually reducing the dimension of the acquisition function, the proposed approach has less and less difficulty to optimize the acquisition function. Numerical experiments demonstrate that AdaDropout effectively tackle high-dimensional challenges and improve solution quality where standard Bayesian optimization methods often struggle. Moreover, it achieves superior results when compared with state-of-the-art high-dimensional Bayesian optimization approaches. This work provides a simple yet efficient solution for high-dimensional expensive optimization.
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References · 15
- 2019Scalable Global Optimization via Local Bayesian Optimizationcited by 374
- 2013Bayesian Optimization in a Billion Dimensions via Random Embeddingscited by 182
- 2015High Dimensional Bayesian Optimisation and Bandits via Additive Modelscited by 139
- 2021A survey on high-dimensional Gaussian process modeling with application to Bayesian optimizationcited by 77
- 2022Recent Advances in Bayesian Optimizationcited by 76
- 2019Adaptive and Safe Bayesian Optimization in High Dimensions via One-Dimensional Subspacescited by 73
- 2018BOCK : Bayesian Optimization with Cylindrical Kernelscited by 65
- 2018High-Dimensional Bayesian Optimization via Additive Models with Overlapping Groupscited by 59
- 2023Increasing the Scope as You Learn: Adaptive Bayesian Optimization in Nested Subspacescited by 52
- 2017Batched High-dimensional Bayesian Optimization via Structural Kernel Learningcited by 51
- 2018High Dimensional Bayesian Optimization Using Dropoutcited by 40
- 2022Monte Carlo Tree Search based Variable Selection for High Dimensional Bayesian Optimizationcited by 37
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