Phase equilibrium in the system Ln–Mn–O : V. Ln=Yb and Dy at 1100°C
Phase equilibrium was established in the Yb–Mn–O and Dy–Mn–O systems at 1100°C by varying the oxygen partial pressure from −log ( P O 2 /atm)=0–13.00, allowing construction of phase diagrams at 1100°C for the systems Ln 2O 3–MnO–MnO 2. Under experimental conditions, Yb 2O 3, MnO, Mn 3O 4, and YbMnO...
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Veröffentlicht in: | Journal of solid state chemistry 2003, Vol.174 (2), p.249-256 |
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Zusammenfassung: | Phase equilibrium was established in the Yb–Mn–O and Dy–Mn–O systems at 1100°C by varying the oxygen partial pressure from −log
(
P
O
2
/atm)=0–13.00, allowing construction of phase diagrams at 1100°C for the systems
Ln
2O
3–MnO–MnO
2. Under experimental conditions, Yb
2O
3, MnO, Mn
3O
4, and YbMnO
3 phases are found to be present in the Yb–Mn–O system, whereas Dy
2O
3, MnO, Mn
3O
4 DyMnO
3, and DyMn
2O
5 phases are present in the Dy–Mn–O system.
Ln
2MnO
4, Mn
2O
3, and MnO
2 are not stable in either system. Small nonstoichiometric ranges are found in the
LnMnO
3 phase, with the nonstoichiometry represented by the equations,
N
O/
N
YbMnO
3
=1.00×10
−4(log
P
O
2
)
3+1.30×10
−3(log
P
O
2
)
2+7.20×10
−3(log
P
O
2
)+5.00×10
−5 and
N
O/
N
DyMnO
3
=1.00×10
−4(log
P
O
2
)
3+1.80×10
−3(log
P
O
2
)
2+9.30×10
−3(log
P
O
2
)+1.69×10
−2. Activities of the components in the solid solutions are calculated using these equations.
LnMnO
3 may range
Ln
2O
3-rich to
Ln
2O
3-poor, while MnO is slightly nonstoichiometric to the oxygen-rich side. DyMn
2O
5 also seems to be nonstoichiometric. Lattice constants of
LnMnO
3 under different oxygen partial pressures were determined, as well as lattice constants of DyMn
2O
5 quenched in air. The standard Gibbs energy changes of reactions appearing in the phase diagrams were calculated. |
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ISSN: | 0022-4596 1095-726X |
DOI: | 10.1016/S0022-4596(03)00211-1 |