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Efficient computation of the Knowledge Gradient for Bayesian Optimization
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Bayesian optimization is a powerful collection of methods for optimizing stochastic expensive black box functions. One key component of a Bayesian optimization algorithm is the acquisition function that determines which solution should be evaluated in every iteration. A popular and very effective choice is the Knowledge Gradient acquisition function, however there is no analytical way to compute it. Several different implementations make different approximations. In this paper, we review and compare the spectrum of Knowledge Gradient implementations and propose One-shot Hybrid KG, a new approach that combines several of the previously proposed ideas and is cheap to compute as well as powerful and efficient. We prove the new method preserves theoretical properties of previous methods and empirically show the drastically reduced computational overhead with equal or improved performance. All experiments are implemented in BOTorch and code is available on github.
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Fast Bayesian Optimization of Function Networks with Partial Evaluations
Fast p-KGFN generates node candidates from a single EIFN optimization and evaluates the p-KGFN acquisition function on a small discrete set, achieving up to a 16x speedup with competitive optimization quality.
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