mlsanityData to 7 Oct 2026

Emulation of physical processes with Emukit

arXiv 2110.13293 ↗First posted 25 Oct 2021cs.LGcited by 24

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Abstract (arXiv)

Decision making in uncertain scenarios is an ubiquitous challenge in real world systems. Tools to deal with this challenge include simulations to gather information and statistical emulation to quantify uncertainty. The machine learning community has developed a number of methods to facilitate decision making, but so far they are scattered in multiple different toolkits, and generally rely on a fixed backend. In this paper, we present Emukit, a highly adaptable Python toolkit for enriching decision making under uncertainty. Emukit allows users to: (i) use state of the art methods including Bayesian optimization, multi-fidelity emulation, experimental design, Bayesian quadrature and sensitivity analysis; (ii) easily prototype new decision making methods for new problems. Emukit is agnostic to the underlying modeling framework and enables users to use their own custom models. We show how Emukit can be used on three exemplary case studies.

Key facts. Cited by 24 papers in the map (data through 7 Oct 2026). Builds on 6 of its 26 references that are in the map. First posted on arXiv 25 Oct 2021.

Builds on

6 of 26 references.

References · 6

  1. 2016TensorFlow: Large-Scale Machine Learning on Heterogeneous Distributed Systemscited by 660
  2. 2018Survey of multifidelity methods in uncertainty propagation, inference, and optimizationcited by 141
  3. 2015Probabilistic Numerics and Uncertainty in Computationscited by 59
  4. 2017Virtual vs. Real: Trading Off Simulations and Physical Experiments in Reinforcement Learning with Bayesian Optimizationcited by 33
  5. 2017GPflowOpt: A Bayesian Optimization Library using TensorFlowcited by 18
  6. 2019Active Multi-Information Source Bayesian Quadraturecited by 17

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Cited by year (2026 to 7 Oct)

Citing papers per year: 2021: 3; 2022: 9; 2023: 9; 2024: 0; 2025: 2; 2026: 1.

24 papers.

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  1. 2022πBO: Augmenting Acquisition Functions with User Beliefs for Bayesian Optimizationcited by 69
  2. 2021Transfer Learning with Gaussian Processes for Bayesian Optimizationcited by 26
  3. 2022Open Source Vizier: Distributed Infrastructure and API for Reliable and Flexible Blackbox Optimizationcited by 17
  4. 2023Framework and Benchmarks for Combinatorial and Mixed-variable Bayesian Optimizationcited by 15
  5. 2022Modeling the Machine Learning Multiversecited by 11
  6. 2023Trieste: Efficiently Exploring The Depths of Black-box Functions with TensorFlowcited by 11
  7. 2021ProbNum: Probabilistic Numerics in Pythoncited by 10
  8. 2023PyVBMC: Efficient Bayesian inference in Pythoncited by 7
  9. 2023Machine Learning Systems: A Survey from a Data-Oriented Perspectivecited by 3
  10. 2023Bayesian Numerical Integration with Neural Networkscited by 3
  11. 2023AutoML in Heavily Constrained Applicationscited by 3
  12. 2023Adaptive importance sampling for heavy-tailed distributions via α-divergence minimizationcited by 3
12 more
  1. 2023Scalable Meta-Learning with Gaussian Processescited by 3
  2. 2021Invariant Priors for Bayesian Quadraturecited by 2
  3. 2022Deep Gaussian Process-based Multi-fidelity Bayesian Optimization for Simulated Chemical Reactorscited by 2
  4. 2022Fast Model-based Policy Search for Universal Policy Networkscited by 1
  5. 2022An Active Learning Reliability Method for Systems with Partially Defined Performance Functionscited by 1
  6. 2026Bayesian Quadraturecited by 1
  7. 2022Uncertainty Aware System Identification with Universal Policiescited by 0
  8. 2022Machine Learning Simulates Agent-Based Model Towards Policycited by 0
  9. 2022Optimistic Optimization of Gaussian Process Samplescited by 0
  10. 2023Reproducibility Requires Consolidated Artifactscited by 0
  11. 2025Multi-Variable Batch Bayesian Optimization in Materials Research: Synthetic Data Analysis of Noise Sensitivity and Problem Landscape Effectscited by 0
  12. 2025On Some Tunable Multi-fidelity Bayesian Optimization Frameworkscited by 0