2019
DOI: 10.3389/fchem.2019.00573
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The Structure of Adamantane Clusters: Atomistic vs. Coarse-Grained Predictions From Global Optimization

Abstract: Candidate structures for the global minima of adamantane clusters, (C 10 H 16 ) N , are presented. Based on a rigid model for individual molecules with atom-atom pairwise interactions that include Lennard-Jones and Coulomb contributions, low-energy structures were obtained up to N = 42 using the basin-hopping method. The results indicate that adamantane clusters initially grow accordingly with an icosahedral packing… Show more

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Cited by 3 publications
(4 citation statements)
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References 78 publications
(94 reference statements)
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“…For the mixed diamondoid aggregates, these orbitals are partly localized at one particular molecule and partly delocalized over several molecules. This confutes the previous assumption that no electron delocalization occurs between the different molecules of a cluster 33.…”
supporting
confidence: 89%
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“…For the mixed diamondoid aggregates, these orbitals are partly localized at one particular molecule and partly delocalized over several molecules. This confutes the previous assumption that no electron delocalization occurs between the different molecules of a cluster 33.…”
supporting
confidence: 89%
“…48 Note that the use of augmented basis sets was not feasible for the larger structures in the first part of the study. It is known that alone for the adamantane dimer more than 20 local minimum structures exist within 2 kJ/mol of the putative global minimum, 33 however, slight changes in the structures' geometries did not have a significant impact on the properties presented herein. The diamondoids' HOMO-LUMO gap (HLG) values were corrected according to the zero-point energy gap renormalizations (ZPR) as calculated by Han et al 52 For the dimers and higher adamantane clusters, no ZPR corrections have been calculated explicitly, but we use the respective monomer corrections as a proxy instead.…”
Section: Theoretical Methodsmentioning
confidence: 69%
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“…The parameter R and ε depend on the types of atom that are involved in the interaction. For dissimilar types, the Lorentz-Berthelot combination rule [32] is used and contributions of adjacent atoms are not accounted for according to the 1-4 exclusion scheme [30]. Furthermore, the intramolecular bonded contribution is given by the addition of bond, angle and dihedral terms: Here, c b , c a , c d denote spring constants, R b is an equilibrium distance, θ a an equilibrium angle, n the multiplicity and δ an equilibrium phase.…”
Section: Classical Atomistic Molecular Modelingmentioning
confidence: 99%