Gaussian Process Regression for Materials and Molecules

By Volker L. Deringer, A. P. Bart'ok, Noam Bernstein, David M. Wilkins, Michele Ceriotti, Gábor Csányi. Chemical Reviews, 2021

1,025 citations recorded by the source corpus.

We provide an introduction to Gaussian process regression (GPR) machine-learning methods in computational materials science and chemistry. The focus of the present review is on the regression of atomistic properties: in particular, on the construction of interatomic potentials, or force fields, in the Gaussian Approximation Potential (GAP) framework; beyond this, we also discuss the fitting of arbitrary scalar, vectorial, and tensorial quantities. Methodological aspects of reference data generation, representation, and regression, as well as the question of how a data-driven model may be validated, are reviewed and critically discussed. A survey of applications to a variety of research questions in chemistry and materials science illustrates the rapid growth in the field. A vision is outlined for the development of the methodology in the years to come.

Subfields: Computational Theory and Mathematics, Materials Chemistry, Molecular Biology

View Paper: https://www.semanticscholar.org/paper/b8c0e3cf66357d1a297515c6fe18a3805507759d

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In Computational Theory and Mathematics

  1. Ilyes Batatia
  2. Christoph Ortner
  3. Han Wang
  4. Linfeng Zhang
  5. D. Kov'acs
  6. W. E
  7. Gábor Csányi
  8. Gregor N. C. Simm

In Materials Chemistry

  1. Linfeng Zhang
  2. Han Wang
  3. David J. Srolovitz
  4. W. E
  5. T. Wen
  6. Ilyes Batatia
  7. Christoph Ortner
  8. D. Kov'acs

In Molecular Biology

  1. Han Wang
  2. Linfeng Zhang
  3. Ilyes Batatia
  4. Christoph Ortner
  5. D. Kov'acs
  6. W. E
  7. Gábor Csányi
  8. Gregor N. C. Simm

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