Hsichengia: A 4,6-connected trigonal structural pattern in space group P3m1
A novel 4,6-connected network, called Hsichengia, is described. The novel network lies in the trigonal space group P3m1 (no. 156), with a = b = 3.447 A and c = 12.948 A; these lattice parameters were derived assuming Fe-S composition. It implies a binary AB2 stoichiometry in which the 6-connected A...
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2009
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Acceso en línea: | http://sedici.unlp.edu.ar/handle/10915/139035 |
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I19-R120-10915-139035 |
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Universidad Nacional de La Plata |
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I-19 |
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R-120 |
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SEDICI (UNLP) |
language |
Inglés |
topic |
Química |
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Química Bucknum, Michael J. Castro, Eduardo Alberto Hsichengia: A 4,6-connected trigonal structural pattern in space group P3m1 |
topic_facet |
Química |
description |
A novel 4,6-connected network, called Hsichengia, is described. The novel network lies in the trigonal space group P3m1 (no. 156), with a = b = 3.447 A and c = 12.948 A; these lattice parameters were derived assuming Fe-S composition. It implies a binary AB2 stoichiometry in which the 6-connected A (Fe) atoms have octahedral configuration, and the 4-connected B (S) atoms have tetrahedral configuration. The Hsichengia network seems to be very closely related to the layered MoS2 structure-type, in which puckered MoS2 layers composed of octahedral Mo centers and trigonal-pyramidal S centers are held together by weak van der Waals forces normal to the a and b directions where the MoS2 layers extend. Thus the Hsichengia network can be generated from the MoS2 lattice by the formation of disulfide (S-S) bridges between particular layers, thereby creating a 3-dimensional network from a 2-dimensional layered structure, so that the S atoms are transformed from 3-connected trigonal-pyramidal coordination into fully 4-connected tetrahedral coordination. The Wells point symbol for the Hsichengia network is given by (4666)(4363)2, and it is thus seen to have the translated Schlafli symbol given as (5, 42/3). The latter is identical to that intrinsic to the well-known mineral structure of the pyrite network, FeS2, with the corresponding Wells point symbol (512)(56)2. Therefore, the Hsichengia network may be regarded as a topological isomer of the pyrite network, where topological isomerism is defined as occurring between unique networks possessing the same Schlafli symbol. Phase transformation between the two topological isomers is possible. |
format |
Articulo Articulo |
author |
Bucknum, Michael J. Castro, Eduardo Alberto |
author_facet |
Bucknum, Michael J. Castro, Eduardo Alberto |
author_sort |
Bucknum, Michael J. |
title |
Hsichengia: A 4,6-connected trigonal structural pattern in space group P3m1 |
title_short |
Hsichengia: A 4,6-connected trigonal structural pattern in space group P3m1 |
title_full |
Hsichengia: A 4,6-connected trigonal structural pattern in space group P3m1 |
title_fullStr |
Hsichengia: A 4,6-connected trigonal structural pattern in space group P3m1 |
title_full_unstemmed |
Hsichengia: A 4,6-connected trigonal structural pattern in space group P3m1 |
title_sort |
hsichengia: a 4,6-connected trigonal structural pattern in space group p3m1 |
publishDate |
2009 |
url |
http://sedici.unlp.edu.ar/handle/10915/139035 |
work_keys_str_mv |
AT bucknummichaelj hsichengiaa46connectedtrigonalstructuralpatterninspacegroupp3m1 AT castroeduardoalberto hsichengiaa46connectedtrigonalstructuralpatterninspacegroupp3m1 |
bdutipo_str |
Repositorios |
_version_ |
1764820456892792832 |