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Quantile Stein Variational Gradient Descent for Batch Bayesian Optimization
Chengyue Gong · Jian Peng · Qiang Liu

Wed Jun 12 05:15 PM -- 05:20 PM (PDT) @ Room 101
in Probabilistic Inference »

Batch Bayesian optimization has been shown to be an efficient and successful approach for black-box function optimization, especially when the evaluation of cost function is highly expensive but can be efficiently parallelized. In this paper, we introduce a novel variational framework for batch query optimization, based on the argument that the query batch should be selected to have both high diversity and good worst case performance. This motivates us to introduce a variational objective that combines a quantile-based risk measure (for worst case performance) and entropy regularization (for enforcing diversity). We derive a gradient-based particle-based algorithm for solving our quantile-based variational objective, which generalizes Stein variational gradient descent (SVGD). We evaluate our method on a number of real-world applications and show that it consistently outperforms other recent state-of-the-art batch Bayesian optimization methods. Extensive experimental results indicate that our method achieves better or comparable performance, compared to the existing methods.

Author Information

Chengyue Gong (university of texas at austin)
Jian Peng (UIUC)
Qiang Liu (UT Austin)

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