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Kieron Burke

Kieron Burke

· Distinguished Professor

University of California, Irvine · Chemistry

Active 1994–2026

h-index74
Citations230.7k
Papers43199 last 5y
Funding$3.1M

Academic metrics are sourced from OpenAlex and public funding records; values may differ from Google Scholar.

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About

Kieron Burke is a distinguished professor in both the chemistry and physics departments at UC Irvine, with a research focus on developing a theory of quantum mechanics known as density functional theory (DFT). His work involves developing all aspects of DFT, including formalism, extensions to new areas, new approximations, and simplifications. DFT is a widely used tool in science, especially in chemistry and materials science, for solving the equations of quantum mechanics for electrons in various substances. Burke's research has practical applications in materials science, chemistry, matter under extreme conditions, magnetic materials, and molecular electronics. He has pioneered new applications of machine learning to electronic structure problems, collaborating with Google Accelerated Science and Google DeepMind. Burke is also known for his educational and outreach activities, and his graduate course in machine learning for scientists is among the most popular in the school of physical sciences.

Research topics

  • Computer Science
  • Artificial Intelligence
  • Machine Learning
  • Mathematics
  • Physics
  • Statistical physics
  • Data science
  • Management science
  • Chemistry
  • Cognitive science

Selected publications

  • Quantum chemical accuracy from density functional approximations via machine learning

    Nature Communications · 2020 · 357 citations

    Senior authorCorresponding

    ) to obtain MD trajectories with coupled-cluster accuracy. We conclude, therefore, that Δ-DFT facilitates running gas-phase MD simulations with quantum chemical accuracy, even for strained geometries and conformer changes where standard DFT fails.

  • Retrospective on a decade of machine learning for chemical discovery

    Nature Communications · 2020 · 187 citations

    Senior authorCorresponding

    Over the last decade, we have witnessed the emergence of ever more machine learning applications in all aspects of the chemical sciences. Here, we highlight specific achievements of machine learning models in the field of computational chemistry by considering selected studies of electronic structure, interatomic potentials, and chemical compound space in chronological order.

  • Roadmap on Machine learning in electronic structure

    Electronic Structure · 2022 · 184 citations

    Abstract In recent years, we have been witnessing a paradigm shift in computational materials science. In fact, traditional methods, mostly developed in the second half of the XXth century, are being complemented, extended, and sometimes even completely replaced by faster, simpler, and often more accurate approaches. The new approaches, that we collectively label by machine learning, have their origins in the fields of informatics and artificial intelligence, but are making rapid inroads in all…

  • Kohn-Sham Equations as Regularizer: Building Prior Knowledge into Machine-Learned Physics

    Physical Review Letters · 2021 · 179 citations

    Senior authorCorresponding

    Including prior knowledge is important for effective machine learning models in physics and is usually achieved by explicitly adding loss terms or constraints on model architectures. Prior knowledge embedded in the physics computation itself rarely draws attention. We show that solving the Kohn-Sham equations when training neural networks for the exchange-correlation functional provides an implicit regularization that greatly improves generalization. Two separations suffice for learning the enti…

  • Generalized Gradient Approximation Made Thermal

    arXiv (Cornell University) · 2023-08-07 · 15 citations

    preprintOpen accessSenior author

    Using the methodology of conditional-probability density functional theory, and several mild assumptions, we calculate the temperature-dependence of the Perdew-Burke-Ernzerhof (PBE) generalized gradient approximation (GGA). This numerically-defined thermal GGA reduces to the local approximation in the uniform limit and PBE at zero temperature, and can be fit reasonably accurately (within 8%) assuming the temperature-dependent enhancement is independent of the gradient. This locally thermal PBE s…

Recent grants

Frequent coauthors

  • John P. Perdew

    Temple University

    71 shared
  • Adam Wasserman

    Purdue University West Lafayette

    49 shared
  • Eunji Sim

    Yonsei University

    42 shared
  • Peter Elliott

    Max-Born-Institute for Nonlinear Optics and Short Pulse Spectroscopy

    41 shared
  • Morrel H. Cohen

    Princeton University

    39 shared
  • Neepa T. Maitra

    31 shared
  • Suhwan Song

    Yonsei University

    28 shared
  • Aurora Pribram‐Jones

    University of California, Merced

    28 shared

Awards & honors

  • Fellow of the American Physical Society
  • Fellow of the Royal Society of Chemistry
  • Fellow of the American Association for the Advancement of Sc…
  • Member of the International Academy of Quantum Molecular Sci…

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