A survey and benchmark of high-dimensional Bayesian optimization of discrete sequences
Miguel Gonz\'alez-Duque, Richard Michael, Simon Bartels, Yevgen, Zainchkovskyy, S{\o}ren Hauberg, Wouter Boomsma

TL;DR
This paper surveys and benchmarks high-dimensional Bayesian optimization methods for discrete sequences, addressing heterogeneity and reproducibility issues with a unified framework and software tools for real-world applications in chemistry and biology.
Contribution
It introduces a comprehensive benchmark and software libraries for high-dimensional discrete Bayesian optimization, facilitating reproducibility and application in scientific domains.
Findings
Identifies heterogeneity in experimental setups across methods.
Provides a scalable, extendable benchmarking framework.
Enables practical application to real-world chemistry and biology problems.
Abstract
Optimizing discrete black-box functions is key in several domains, e.g. protein engineering and drug design. Due to the lack of gradient information and the need for sample efficiency, Bayesian optimization is an ideal candidate for these tasks. Several methods for high-dimensional continuous and categorical Bayesian optimization have been proposed recently. However, our survey of the field reveals highly heterogeneous experimental set-ups across methods and technical barriers for the replicability and application of published algorithms to real-world tasks. To address these issues, we develop a unified framework to test a vast array of high-dimensional Bayesian optimization methods and a collection of standardized black-box functions representing real-world application domains in chemistry and biology. These two components of the benchmark are each supported by flexible, scalable, and…
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Taxonomy
TopicsMetaheuristic Optimization Algorithms Research
