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Parallel and Distributed Thompson Sampling for Large-scale Accelerated Exploration of Chemical Space

arXiv 1706.01825 ↗First posted 6 Jun 2017stat.MLcited by 76

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Abstract (arXiv)

Chemical space is so large that brute force searches for new interesting molecules are infeasible. High-throughput virtual screening via computer cluster simulations can speed up the discovery process by collecting very large amounts of data in parallel, e.g., up to hundreds or thousands of parallel measurements. Bayesian optimization (BO) can produce additional acceleration by sequentially identifying the most useful simulations or experiments to be performed next. However, current BO methods cannot scale to the large numbers of parallel measurements and the massive libraries of molecules currently used in high-throughput screening. Here, we propose a scalable solution based on a parallel and distributed implementation of Thompson sampling (PDTS). We show that, in small scale problems, PDTS performs similarly as parallel expected improvement (EI), a batch version of the most widely used BO heuristic. Additionally, in settings where parallel EI does not scale, PDTS outperforms other scalable baselines such as a greedy search, ε-greedy approaches and a random search method. These results show that PDTS is a successful solution for large-scale parallel BO.

Key facts. Cited by 76 papers in the map (data through 7 Oct 2026). First posted on arXiv 6 Jun 2017.

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Citing papers per year: 2021: 11; 2022: 11; 2023: 14; 2024: 17; 2025: 17; 2026: 6.

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  1. 2021Bayesian Optimization is Superior to Random Search for Machine Learning Hyperparameter Tuning: Analysis of the Black-Box Optimization Challenge 2020cited by 146
  2. 2021High-Dimensional Bayesian Optimization with Sparse Axis-Aligned Subspacescited by 139
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  4. 2022Recent Advances in Bayesian Optimizationcited by 74
  5. 2022Automated Reinforcement Learning (AutoRL): A Survey and Open Problemscited by 69
  6. 2021Think Global and Act Local: Bayesian Optimisation over High-Dimensional Categorical and Mixed Search Spacescited by 51
  7. 2023Increasing the Scope as You Learn: Adaptive Bayesian Optimization in Nested Subspacescited by 50
  8. 2021GIBBON: General-purpose Information-Based Bayesian OptimisatioNcited by 47
  9. 2024A Sober Look at LLMs for Material Discovery: Are They Actually Good for Bayesian Optimization Over Molecules?cited by 46
  10. 2022GAUCHE: A Library for Gaussian Processes in Chemistrycited by 40
  11. 2021Differentially Private Federated Bayesian Optimization with Distributed Explorationcited by 32
  12. 2023Inducing Point Allocation for Sparse Gaussian Processes in High-Throughput Bayesian Optimisationcited by 32
38 more
  1. 2024Model-Based Diffusion for Trajectory Optimizationcited by 30
  2. 2022Discovering Many Diverse Solutions with Bayesian Optimizationcited by 29
  3. 2023Sampling from Gaussian Process Posteriors using Stochastic Gradient Descentcited by 27
  4. 2023Bounce: Reliable High-Dimensional Bayesian Optimization for Combinatorial and Mixed Spacescited by 27
  5. 2022Sample-Then-Optimize Batch Neural Thompson Samplingcited by 25
  6. 2022Surrogate modeling for Bayesian optimization beyond a single Gaussian processcited by 22
  7. 2023Comparison of High-Dimensional Bayesian Optimization Algorithms on BBOBcited by 18
  8. 2023Advancing Bayesian Optimization via Learning Correlated Latent Spacecited by 18
  9. 2021Bayesian Optimization over Permutation Spacescited by 17
  10. 2022Distributionally Robust Bayesian Optimization with varphi-divergencescited by 16
  11. 2023Stochastic Gradient Descent for Gaussian Processes Done Rightcited by 16
  12. 2023Tanimoto Random Features for Scalable Molecular Machine Learningcited by 15
  13. 2024Bayesian optimization as a flexible and efficient design framework for sustainable process systemscited by 15
  14. 2025Posterior Inference with Diffusion Models for High-dimensional Black-box Optimizationcited by 12
  15. 2021A portfolio approach to massively parallel Bayesian optimizationcited by 9
  16. 2024Improving sample efficiency of high dimensional Bayesian optimization with MCMCcited by 9
  17. 2025We Still Don't Understand High-Dimensional Bayesian Optimizationcited by 9
  18. 2024Approximation-Aware Bayesian Optimizationcited by 8
  19. 2023SOBER: Highly Parallel Bayesian Optimization and Bayesian Quadrature over Discrete and Mixed Spacescited by 7
  20. 2025PABBO: Preferential Amortized Black-Box Optimizationcited by 7
  21. 2025Simplifying Bayesian Optimization Via In-Context Direct Optimum Samplingcited by 7
  22. 2021Batch Multi-Fidelity Bayesian Optimization with Deep Auto-Regressive Networkscited by 6
  23. 2022Asynchronous Decentralized Bayesian Optimization for Large Scale Hyperparameter Optimizationcited by 6
  24. 2023Adaptive Batch Sizes for Active Learning A Probabilistic Numerics Approachcited by 6
  25. 2025Improving LLM-based Global Optimization with Search Space Partitioningcited by 6
  26. 2025Thompson Sampling via Fine-Tuning of LLMscited by 6
  27. 2023Unleashing the Potential of Acquisition Functions in High-Dimensional Bayesian Optimizationcited by 5
  28. 2024High-dimensional Bayesian Optimization via Covariance Matrix Adaptation Strategycited by 5
  29. 2024Optimizing Posterior Samples for Bayesian Optimization via Rootfindingcited by 5
  30. 2021Representations and Strategies for Transferable Machine Learning Models in Chemical Discoverycited by 4
  31. 2024TS-RSR: A provably efficient approach for batch Bayesian Optimizationcited by 4
  32. 2024Uncertainty-Guided Likelihood Tree Searchcited by 4
  33. 2025Feasibility-Driven Trust Region Bayesian Optimizationcited by 4
  34. 2022Putting Density Functional Theory to the Test in Machine-Learning-Accelerated Materials Discoverycited by 3
  35. 2023Domain Knowledge Injection in Bayesian Search for New Materialscited by 3
  36. 2024A Quadrature Approach for General-Purpose Batch Bayesian Optimization via Probabilistic Liftingcited by 3
  37. 2025Turbocharging Gaussian Process Inference with Approximate Sketch-and-Projectcited by 3
  38. 2025Sampling from Gaussian Processes: A Tutorial and Applications in Global Sensitivity Analysis and Optimizationcited by 3

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