Energy benchmarks for water clusters and ice structures from an embedded many-body expansion
Energy benchmarks for water clusters and ice structures from an embedded many-body expansion
We show how an embedded many-body expansion (EMBE) can be used to calculate accurate ab initio energies of water clusters and ice structures using wavefunction-based methods. We use the EMBE described recently by Bygrave et al. [J. Chem. Phys. 137, 164102 (2012)], in which the terms in the expansion are obtained from calculations on monomers, dimers, etc., acted on by an approximate representation of the embedding field due to all other molecules in the system, this field being a sum of Coulomb and exchange-repulsion fields. Our strategy is to separate the total energy of the system into Hartree-Fock and correlation parts, using the EMBE only for the correlation energy, with the Hartree-Fock energy calculated using standard molecular quantum chemistry for clusters and plane-wave methods for crystals. Our tests on a range of different water clusters up to the 16-mer show that for the second-order Møller-Plesset (MP2) method the EMBE truncated at 2-body level reproduces to better than 0.1 mEh/monomer the correlation energy from standard methods. The use of EMBE for computing coupled-cluster energies of clusters is also discussed. For the ice structures Ih, II, and VIII, we find that MP2 energies near the complete basis-set limit reproduce very well the experimental values of the absolute and relative binding energies, but that the use of coupled-cluster methods for many-body correlation (non-additive dispersion) is essential for a full description. Possible future applications of the EMBE approach are suggested.
114101-1-114101-11
Gillan, M. J.
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Alfe, D.
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Bygrave, P. J.
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Taylor, C. R.
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Manby, F. R.
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Gillan, M. J.
f0b9f0aa-a127-4bfd-8582-e20bd62c2db9
Alfe, D.
a2206f9b-71a9-4145-b3e3-2ee8abce09ed
Bygrave, P. J.
5b60f2a0-1477-43f6-a6a4-aa5a2804a549
Taylor, C. R.
95bebf3a-a98a-453c-acb6-aebc451bd5a8
Manby, F. R.
0a76e08a-3468-49ca-8826-45225c00ade0
Gillan, M. J., Alfe, D., Bygrave, P. J., Taylor, C. R. and Manby, F. R.
(2013)
Energy benchmarks for water clusters and ice structures from an embedded many-body expansion.
The Journal of Chemical Physics, 139 (11), , [114101].
(doi:10.1063/1.4820906).
Abstract
We show how an embedded many-body expansion (EMBE) can be used to calculate accurate ab initio energies of water clusters and ice structures using wavefunction-based methods. We use the EMBE described recently by Bygrave et al. [J. Chem. Phys. 137, 164102 (2012)], in which the terms in the expansion are obtained from calculations on monomers, dimers, etc., acted on by an approximate representation of the embedding field due to all other molecules in the system, this field being a sum of Coulomb and exchange-repulsion fields. Our strategy is to separate the total energy of the system into Hartree-Fock and correlation parts, using the EMBE only for the correlation energy, with the Hartree-Fock energy calculated using standard molecular quantum chemistry for clusters and plane-wave methods for crystals. Our tests on a range of different water clusters up to the 16-mer show that for the second-order Møller-Plesset (MP2) method the EMBE truncated at 2-body level reproduces to better than 0.1 mEh/monomer the correlation energy from standard methods. The use of EMBE for computing coupled-cluster energies of clusters is also discussed. For the ice structures Ih, II, and VIII, we find that MP2 energies near the complete basis-set limit reproduce very well the experimental values of the absolute and relative binding energies, but that the use of coupled-cluster methods for many-body correlation (non-additive dispersion) is essential for a full description. Possible future applications of the EMBE approach are suggested.
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e-pub ahead of print date: 16 September 2013
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Local EPrints ID: 457751
URI: http://eprints.soton.ac.uk/id/eprint/457751
ISSN: 0021-9606
PURE UUID: 0eb4d048-e000-4c85-baf8-7a470d6f7304
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Date deposited: 16 Jun 2022 00:31
Last modified: 17 Mar 2024 03:37
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Author:
M. J. Gillan
Author:
D. Alfe
Author:
P. J. Bygrave
Author:
C. R. Taylor
Author:
F. R. Manby
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