112
Z. Wang et al. / Journal of Alloys and Compounds 287 (1999) 109–113
complexes LnAlnCl3n13 in the higher and middle tempera-
ture ranges. These arguments would be supported by the
limited literature thermodynamic data [4,5,7–13,32–35].
It would be interesting to point that the plot of the total
transported amount of LnCl3 vs. atomic number from
Ln5La to Ln5Lu in Fig. 2 is very similar to that reported
by Adachi’s group [5,6] only except for Ln5Ce and Gd.
Here, the small difference in CVT characteristics for Ln5
Gd might be related to the difference in starting materials
and reaction conditions, while the large difference for
Ln5Ce, by the very low chlorination ability of CeO2 at
T5800 K in this study. Moreover, the deposition profiles
of ScCl3, YCl3 and LaCl3 vs. fraction number of the
receptors in Fig. 1 (A–C) are also somewhat similar to
those reported by Adachi’s group [20], who determined the
CVT characteristics of pure rare earth oxides Sc2O3, Y2O3
experiments for various physical and chemical properties
of rare earth elements, compounds and complexes in solid
and liquid states by using his 4f electron hybridization
assumption. This assumption is also supported by the
recent theoretical calculation of Temmerman et al. [38],
who found the unoccupied 4f bands in Pr metal to
hybridize strongly with the conduction s, p and d bands.
However, it would be required to keep the same coordina-
tion structure for one particular kind of rare earths from
Ln5Sc to Ln5Lu when using the 4f electron hybridiza-
tion assumption [1,2]. It would seem that a rare earth solid
complex may reasonably be assumed to have the same
coordination structure as its corresponding vapor complex.
Therefore, the rare earth vapor complexes LnAl3Cl12 from
Ln5Sc to Ln5Lu might be assumed to have the same
coordination structure if further experiments of the solid
complexes LnAl3Cl12 (or LnAl3Br12) for the end lanth-
anides show the same microstructure as those for the early
lanthanides. If the same coordination structure assumption
for LnAl3Cl12 from Ln5Sc to Ln5Lu might further be
extended to the other LnAlnCl3n13 (or LnAlnBr3n13) with
the same stoichiometry, then the 4f electron hybridization
assumption [1,2] might more reasonably be used to explain
the systematics and anomalies in the rare earth vapor
complexes LnAlnCl3n13 from Ln5Sc to Ln5Lu. We [9]
have tried to use the 4f electron hybridization assumption
to explain both the difference in the stoichiometry of the
predominant vapor complexes LnAl2Cl9 for Ln5Sc and
Ln5Y and LnAl3Cl12 from Ln5La to Ln5Lu and the Gd
divergence from the behavior of the vapor complexes
LnAl3Cl12 from Ln5La to Ln5Lu in roughly the same
temperature and pressure ranges (i.e. 500–800 K and
0.01–0.22 MPa). Adachi et al. [20] have used the 4f
electron hybridization assumption to explain CVT sepa-
and La2O3 mediated by the vapor complexes LnAlnCl3n13
,
except the total transported amount order: ScCl3 .YCl3 .
LaCl3 in [20] and ScCl3 ,YCl3 .LaCl3 in this study. That
might be described by the great difference in the chlorina-
tion temperatures: 1300 K in [20] and 800 K in this study.
Let K1(Ln) denote the equilibrium constant of reaction (1)
for the rare earth element Ln. The value of equilibrium
constant ratio hK1(Sc)/K1(Y)j is 1.431024 at 1300 K but
2.131026 at 800 K [31]. Besides, the total transported
amount order of YCl3 .ErCl3 .HoCl3 .DyCl3 shown in
Fig. 3 is somewhat different from ErCl3 .YCl3 .HoCl3 .
DyCl3 reported by Adachi’s group [21], who determined
the CVT characteristics for pure rare earth chlorides YCl3,
DyCl3, HoCl3 and ErCl3 mediated by the vapor complexes
LnAlnCl3n13. This would further indicate the great effect
of the starting materials and reaction conditions on the
CVT efficiency, which has been shown in the literature
[5,6,17–26].
Sc31 is the smallest rare earth trivalent ion but Y31 is at
least larger than Tm31, Yb31, and Lu31. However, the
SC–CVT determinations reported in this study show both
the difference between Sc2O3 and Y2O3 on the one hand
and the lanthanide oxides on the other hand, and a
systematic trend from La2O3 to Lu2O3. Therefore, the rare
earth ionic radii are not the decisive factors for the SC–
CVT characteristics of the pure rare earth oxides from
Sc2O3 to Lu2O3. Moreover, scientists have had different
opinions on the nature of the rare earth complexes even in
the condensed states. The Gd divergence effect in the rare
earth liquid complexes, for example, has been explained by
a change either in the 4f electron configuration or in the
coordination number [36]. Similar to the second explana-
tion, different coordination structures have been assumed
for early and end lanthanides in the vapor complexes
LnAl3Cl12 [3,4,11]. However, recent experiments found
the same microstructure for the solid complexes DyAl3Cl12
[16], HoAl3Cl12 [15], LaAl3Br12 [37], PrAl3Br12 [37] and
NdAl3Br12 [37], which were produced from the corre-
sponding vapor complexes.
ration results for the binary oxide mixtures Ln2O3 –Ln2O3
9
(Ln±Ln95Sc, Y, La). Similarly, we may also use the 4f
electron hybridization assumption to explain the difference
in the SC–CVT behavior of the pure rare earth oxides
Sc2O3 and Y2O3 on the one hand and from La2O3 to
Lu2O3 on the other hand, as well as the systematics from
La2O3 to Lu2O3 together with anomalies for CeO2, Eu2O3
and Gd2O3 reported in this study. Therefore, further
experimental and theoretical studies will be very interest-
ing on the microstructures of the rare earth solid and vapor
complexes LnAlnCl3n13 (or LnAlnBr3n13) to have a deeper
understanding of the mechanisms of the systematics and
anomalies both in the thermodynamic properties of the
vapor complexes LnAlnCl3n13 and in the SC–CVT prop-
erties of the rare earth oxides mediated by the vapor
complexes LnAlnCl3n13 from Ln5Sc to Ln5Lu.
4. Conclusions
This paper presents a complete set of experimental data
for SC–CVT characteristics of pure rare earth oxides from
On the other hand, Gschneidner [1,2] has explained the