Efficient nonparametric n -body force fields from machine learning
By Aldo Glielmo, C. Zeni, A. De Vita. 2018
107 citations recorded by the source corpus.
The authors present a scheme to construct classical $n$-body force fields using Gaussian Process (GP) Regression, appropriately mapped over explicit n-body functions (M-FFs). The procedure is possible, and will yield accurate forces, whenever prior knowledge allows to restrict the interactions to a finite order $n$, so that the ``universal approximator'' resolving power of standard GPs or Neural Networks is not needed. Under these conditions, the proposed construction preserves flexibility of training, systematically improvable accuracy, and a clear framework for validation of the underlying machine learning technique. Moreover, the M-FFs are as fast as classical parametrized potentials, since they avoid lengthy summations over database entries or weight parameters.
Subfields: Electrical and Electronic Engineering, Materials Chemistry, Molecular Biology
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Electrical and Electronic Engineering
- Rohit Batra
- K. Müller
- Yuri Mishin
- Rampi Ramprasad
- Yoshua Bengio
- James Martens
- Yann LeCun
- Grgoire Montavon
In Materials Chemistry
- Yuri Mishin
- K. Müller
- Michael Gastegger
- Kristof T. Schütt
- Rohit Batra
- Oliver T. Unke
- Rampi Ramprasad
- Stefan Chmiela
In Molecular Biology
- K. Müller
- Michael Gastegger
- Kristof T. Schütt
- Oliver T. Unke
- Yuri Mishin
- Rohit Batra
- Stefan Chmiela
- Rampi Ramprasad
Citations in the corpus
- Physically informed artificial neural networks for atomistic modeling of materials (2018, background): “[48] recently proposed to construct n-body Gaussian process kernels to capture the n-body nature of atomic interactions in physical systems.”
- SpookyNet: Learning force fields with electronic degrees of freedom and nonlocal effects (2021, background): “As long as this description is complete, any atom-centered property (including atomic decompositions of extensive properties such as energy) can be predicted from the descriptors.(82) In this context, completeness means that structures which are not convertible into each other (by translations, rota”