2016
DOI: 10.1063/1.4947217
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Fast and accurate predictions of covalent bonds in chemical space

Abstract: We assess the predictive accuracy of perturbation theory based estimates of changes in covalent bonding due to linear alchemical interpolations among molecules. We have investigated $\sigma$ bonding to hydrogen, as well as $\sigma$ and $\pi$ bonding between main-group elements, occurring in small sets of iso-valence-electronic molecular species with elements drawn from second to fourth rows in the $p$-block of the periodic table. Numerical evidence suggests that first order estimates of covalent bonding potent… Show more

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Cited by 42 publications
(78 citation statements)
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“…Dangling valencies of group IV atoms have been saturated with hydrogen. Similar covalent bonding potentials have also recently been used in order to assess the predictive power of first and second order perturbation theory based alchemical predictions 17 . In order to test the alchemical "extrapolation", we trained on the covalent bonds of all other compounds (16 curves) which did contain neither the group IV atom nor the corresponding bonding partner in question.…”
Section: B Alchemical Predictionsmentioning
confidence: 99%
“…Dangling valencies of group IV atoms have been saturated with hydrogen. Similar covalent bonding potentials have also recently been used in order to assess the predictive power of first and second order perturbation theory based alchemical predictions 17 . In order to test the alchemical "extrapolation", we trained on the covalent bonds of all other compounds (16 curves) which did contain neither the group IV atom nor the corresponding bonding partner in question.…”
Section: B Alchemical Predictionsmentioning
confidence: 99%
“…Second and higher order alchemical estimates were studied in Refs. [27,[47][48][49][50][51]. Insertion of µ I in Eq.…”
Section: A Theorymentioning
confidence: 99%
“…where |Ψ ref is the wavefunction of the reference system. 9, 18,24 To estimate changes in band structure, the same formula is applied to each eigenvalue ofĤ tar at any given wavevector k using the corresponding eigenfunction |φ ref k . In Fig.…”
Section: Introductionmentioning
confidence: 99%