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Rationalization of the Substructures Derived
from the Three Fluorite-Related [Li 6 (M V Li)N 4 ]
Polymorphs: An Analysis in Terms
of the “Barnighausen Trees” and of the
“Extended Zintl-Klemm Concept”
D.J.M. Bevan, R.L. Martin, and ´ ngel Vegas
Abstract The crystallographic, group and subgroup relationships are explored for
mixed transition metal nitrides of the type: Li 7 M V N 4 . The hypot h etical parent
M 8 N 4 should have the anti-fluorite structure with the space group
m 3 m . However,
the corresponding mixed-cation nitride [Li 7 V]N 4 is actually tri-morphic comprisin g
one tetrag on al phase SG:
F
P
4 2 / nmc (
a
) and two cubic phases with space groups:
P
a 3
(
), respectively. These three polymorphs are clearl y subgroups
arising from lowering of symmetry of the parent space group,
b
) and
P
43 n (
g
F
m 3 m . Further
decomposition of the pathways (or B
arnighausen Trees) reveals a rich variety of
compounds derived from the subgroups and supergroups of the anti-fluorite parent
structure. The most important outcom e is that all the structures analysed in this
work, which derive from the parent F m 3 m space group of fluorite, can be identified
as partial substructures in the three phases of Li 7 VN 4 . All these substructures can be
rationalized as pseudo-compounds by assuming the appropriate electron transfer
between the atoms forming the nitride, following the extended Zintl-Klemm
concept ( EZKC ) that implies charge transfer between atoms, even if they are of
the same kind.
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