Accuracy and transferability of Gaussian approximation potential models for tungsten
By Wj Szlachta, A. P. Bart'ok, Gábor Csányi. 2014
247 citations recorded by the source corpus.
Subfields: Materials Chemistry
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In Materials Chemistry
- Alexander V. Shapeev
- Evgeny V. Podryabinkin
- Gábor Csányi
- Yuri Mishin
- Chi Chen
- Shyue Ping Ong
- Noam Bernstein
- James R. Kermode
Citations in the corpus
- The MLIP package: moment tensor potentials with MPI and active learning (2020, methodology): “When used with the smooth overlap of atomic positions (SOAP) kernel [2,72], they can provably approximate an arbitrary local many-body interaction of atoms, in contrast to the neural network potentials employed on top of two- and three-body descriptors [59].”
- A Performance and Cost Assessment of Machine Learning Interatomic Potentials. (2019, background): “1 + j2 k. In the SNAP formalism, the energy E SNAP , force F j SNAP , and stresses j SNAP are expressed as linear functions of the bispectrum components 15,16 as follows: E SNAP = 0 N + XN i=1 B i; (13) F j SNAP = XN i=1 @ B i @ r j ; (14) j SNAP = XN i=1 r j XN i=1 @ B i @ r j ; (15) where 0 and ”
- Machine Learning a General-Purpose Interatomic Potential for Silicon (2018, methodology): “This representation was later simplified to the SOAP representation and kernel [7] and applied to tungsten [67], amorphous carbon [11,68], iron [69], graphene [12], and boron [70].”
- Machine-learned potentials for next-generation matter simulations (2021, methodology): “Kernel-based methods—often used to model inorganic systems with one or a few different elements 68,75,86 —can achieve high accuracies when trained on only a few thousand data points.”
- Accurate interatomic force fields via machine learning with covariant kernels (2016, background): “On the other hand, in many situations even the best available state-ofthe-art classical force fields may not guarantee accurate force prediction, as they may incur systematic errors [48,49], or may be hard to extend to complex chemical compositions [50], so that a technique that can indefinitely reu”
- Active learning of linearly parametrized interatomic potentials (2016, methodology): “A very natural AL approach applicable to force fields based on Gaussian process regression [7, 17, 6, 27, 29, 30], which has not yet been implemented in practice, would be to use the Bayesian predictive variance, shown to correlate with the actual error, e.g., in [21].”
- Moment Tensor Potentials: A Class of Systematically Improvable Interatomic Potentials (2015, methodology): “MTP2 is generated by limiting deg(Bα) + 8(#α) ≤ 52, additionally limiting (#α) ≤ 5, µ ≤ 3, and ν ≤ 5, and applying the `0 regularization algorithm with Ncap = 4, as described in Section 4.2.2, to extract 760 basis functions (so as to make the accuracy of GAP and MTP2 same, as discussed in the next p”