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Dodecahedral Clusters and Novel Cubic Allotropic Forms of Carbon, Silicon, and Germanium: Computer Simulation
A method is described for building up novel three-dimensional periodical structures consisting of atoms C, Si or Ge. Polyhedral dodecahedral shape clusters X 20 are basis of such lattices. Three-dimensional nets with simple cubic lattices can be produced on the base of X 20 clusters. Each cluster X...
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Published in: | Fullerenes, nanotubes, and carbon nanostructures nanotubes, and carbon nanostructures, 2006-12, Vol.14 (2-3), p.527-531 |
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Main Authors: | , , |
Format: | Article |
Language: | English |
Subjects: | |
Citations: | Items that this one cites |
Online Access: | Get full text |
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Summary: | A method is described for building up novel three-dimensional periodical structures consisting of atoms C, Si or Ge. Polyhedral dodecahedral shape clusters X
20
are basis of such lattices. Three-dimensional nets with simple cubic lattices can be produced on the base of X
20
clusters. Each cluster X
20
has six neighboring clusters X
20
. Two neighboring clusters are bound by two covalent bonds. It is found that large size cavities are contained in such structures. Cubic clusters X
8
can be disposed in these cavities. Each cluster X
8
has eight neighboring clusters X
20
and is covalently linked with one of these clusters. As a result, periodical crystalline structures [X
8
@(X
20
)
8
]
n
(or [X
28
]
n
) with simple cubic lattice can be produced. The lattice parameters of these crystals were found using DFT-PBE optimized calculations of clusters X
8
@ (X
20
)
8
and X
8
@ (X
20
H
13
)
8
. Structure of the [C
28
]
n
crystal was obtained more accurate by the PBE96/FLAPW method. Calculations of density of states show that the crystal is dielectric with an energy gap of 3.3 eV. |
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ISSN: | 1536-383X 1536-4046 |
DOI: | 10.1080/15363830600666530 |