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69
lowing expression is employed in the present study.
2.2.5. Na8Fe2O7
The standard enthalpy of formation was given as
ꢀfH◦(Na8Fe2O7) = −2746.0 kJ mol−1 by Stuve
et al. [14]. Lindemer et al. estimated the entropy of
ꢀfG◦(Na4FeO3) = −1212202 + 351.10 × T
(2)
Since experimental data, such as heat capacities,
enthalpy increments and Gibbs energy functions of
Na4FeO3(s) are not available, estimated data have
to be used. So, Lindemer’s estimation of entropy
S◦(298) = 208.9 J mol−1 K−1 was employed. Heat
capacity Cp(T) given by MALT2 database [12] was
employed that was estimated from those of its com-
ponent oxides. ꢀfH◦(298) was calculated according
to the following formula:
Na8Fe2O7 as about S◦(298) = 438.1 J mol−1 K−1
.
So, ꢀfH◦(Na8Fe2O7) was able to be calculated by
Eq. (2), i.e. ꢀfH◦(298) = −2524.3 kJ mol−1. Its
heat capacity was roughly calculated from those of
Na3FeO3(s) and Na5FeO4(s).
ꢀfG◦(Na8Fe2O7) = −2754068 + 771.86 × T
(6)
2.2.6. Na2FeO2(s) and other higher order oxides
It is reasonable to exclude Na2FeO2(s) from the
present calculation since experimental attempts to
produce this phase failed and theoretic analysis sus-
pected its stability [4–6]. Though some higher or-
der Na–Fe oxides, such as Na3Fe5O9, Na4Fe6O11,
Na10Fe16O29 and Na34Fe8O29 had been reported [3],
they were observed neither in the present laboratory
nor in Sridharan’s. So, these compounds were not
considered in the present calculation too.
ꢀfH◦(298) = ꢀfG◦(298) + T ꢀfS◦(298)
(3)
Thermal analysis on this compound by DSC carried
out in the present laboratory shows that the melting
point is around 1008 15 K. No other phase transitions
were found up to its melting point. Property of its
liquid phase is not determined so the whole calculation
was done below its melting point.
Experimental measurement on this compound was
very scarce. The vapor pressure measurements by the
present authors provided its Gibbs energy of formation
[13], as expressed in the following:
3. Calculated phase diagrams and discussion
tential diagram and ternary Na–Fe–O phase diagram
were constructed up to about 1000 K. Isothermal sec-
tions of the ternary phase diagram were illustrated in
Figs. 1–6.
The partial phase diagram in the region of Na(l)–
Na4FeO3(s)–Na3FeO3(s)–Fe(s) over 693 K is identi-
cal with the schematic diagram drawn by Sridharan
et al. [5,6] as shown in Figs. 4–6. It indicates that the
present theoretic study agrees well with their experi-
mental results. Outside the above zone, formation of
Na8Fe2O7(s) over about 637 K is thermodynamically
favorable according to this calculation. This prediction
should be consistent with that of Lindemer’s at higher
temperatures if Na2FeO2(s) were excluded from their
study.
ꢀfG◦(Na3FeO3) = −1168629 + 338.34 × T
(4)
The expression should be valid until about 1000 K
because no phase transition was observed till 1033 K
by DSC and XRD analysis. Similar treatments were
made to estimate S◦(298), Cp(T) and ꢀfH◦(298) of
Na3FeO3(s) as expressed above.
2.2.4. Na5FeO4(s)
Thermal analysis in the present laboratory shows
that there are no phase transitions for this compound
from room temperature to 1000 K. Up to date, ex-
perimentally measured results of ꢀfG◦(Na5FeO4)
have been seldom reported in publications. Ther-
modynamic data for this compound, ꢀfH◦(298) =
−1596 kJ mol−1, S◦(298) = 246.3 J mol−1 K−1 were
employed according to Lindemer’s estimation while
heat capacity was estimated in the similar way as
described above.
Due to the importance in nuclear industry, spe-
cial attention was paid to low oxygen potentials.
Na4FeO3(s) is considered as one of the main cor-
rosion products in the sodium-leak incident of the
MONJU FBR. In this calculation, it is found that
Na(l), Fe(s) and Na4FeO3(s) coexist over 694 K and
ꢀfG◦(Na5FeO4) = −1602430 + 467.3 × T
(5)