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This paper estimates the Curie temperature of ferroelectric bismuth ferrite, whose high conductivity prevents direct determination by dielectric measurements at elevated temperatures. High-temperature X-ray studies of bismuth ferrite showed persistence of the rhombohedrally distorted perovskite phase up to about 800 degrees Celsius, although decomposition prevented a definitive direct measurement. Additional evidence from the phase diagram and Curie points of solid solutions in the lead titanate, bismuth ferrite system led to an estimated Curie temperature of approximately 850 degrees Celsius, close to the onset of incongruent melting. The result indicates that bismuth ferrite retains spontaneous polarization to very high temperatures and may serve as a basis for ferroelectric, piezoelectric, and potentially magnetoelectric materials.
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PHYSICS
S. A. FEDULOV
DETERMINATION OF THE CURIE TEMPERATURE OF THE FERROELECTRIC $\mathrm{BiFeO_3}$
(Presented by Academician A. V. Shubnikov, 17 V 1961)
In works ($^{1,2}$), on the basis of an X-ray study of solid solutions in the $\mathrm{PbTiO_3}$—$\mathrm{BiFeO_3}$ system, the conclusion was drawn that there exists a new ferroelectric—bismuth ferrite—with a Curie temperature higher than that of lead titanate.
As X-ray analysis has shown ($^2$), bismuth ferrite at room temperature has a rhombohedrally distorted perovskite-type cell with parameters $a = 3.963\,\text{\AA}$ and $\alpha = 89^\circ 24'$, which is confirmed by the data ($^{3,4}$).
Fig. 1. Temperature dependence of the lattice parameters of bismuth ferrite
Fig. 2. Phase diagram of the $\mathrm{PbTiO_3}$—$\mathrm{BiFeO_3}$ system
Determination of the Curie points of bismuth ferrite and of solid solutions $(\mathrm{Pb}, \mathrm{Bi})(\mathrm{Ti}, \mathrm{Fe})\mathrm{O_3}$ could not be carried out by dielectric measurements because of the high electrical conductivity of these materials (the forbidden band for bismuth ferrite has a small width, $\sim 0.80$ eV). The dielectric constant of the indicated materials could be measured only up to $500^\circ$, and up to this temperature no maxima were observed on the curves $\varepsilon = f(T)$ (except for lead titanate). From the form of these curves (from the way $\varepsilon$ increased with temperature), it was possible to conclude only that the maxima lie in the temperature region above $500^\circ$.
In order to determine the Curie temperature of bismuth ferrite, high-temperature X-ray studies of this compound were undertaken; the results are presented in Fig. 1. With increasing temperature up to $800^\circ$, the period $a$ increases, while the angle of rhombohedral distortion practically does not change. At a temperature of $700^\circ$, bismuth ferrite begins to decompose and a second crystalline phase appears. At a temperature of $800^\circ$, the sample is already dissociated to a considerable degree; the second phase is already present in a larger amount. However, up to a temperature of $800^\circ$, the principal phase is the perovskite phase with a rhombohedrally distorted cell.
Thus, high-temperature X-ray photographs of $\mathrm{BiFeO_3}$, owing to its decomposition during long exposures, did not give a definitive answer concerning the Curie temperature of this compound.
Additional information on the Curie temperature of bismuth ferrite was obtained as a result of studying the system $\mathrm{PbTiO_3—BiFeO_3}$, whose phase diagram is presented in Fig. 2. In this case, account was taken of the fact that in this system, with increasing concentration of lead titanate, the Curie temperature should decrease, while the stability of the samples should increase. The Curie points of samples with 30 and 80 wt.% $\mathrm{BiFeO_3}$, respectively $\sim 540^\circ$ and $\sim 750^\circ$, were determined as a result of high-temperature X-ray measurements. The Curie temperature of the sample with 60 wt.% $\mathrm{BiFeO_3}$ was found by extrapolating the data on the Curie temperatures of samples of the ternary system $(40$ wt.% $\mathrm{PbTiO_3}$—$60$ wt.% $\mathrm{BiFeO_3})$—$\mathrm{LaAlO_3}$, in which, with increasing lanthanum aluminate content, the Curie temperature shifts appreciably toward lower temperatures.
From the behavior of the Curie temperature in the $\mathrm{PbTiO_3—BiFeO_3}$ system, the Curie temperature of bismuth ferrite may be estimated as approximately $850^\circ$. It should also be noted that earlier we established [5] that the onset of incongruent melting of bismuth ferrite occurs precisely at a temperature of $\sim 850^\circ$. Thus, the spontaneous polarization of bismuth ferrite is retained up to the melting temperature of this compound.
The Curie temperature established for bismuth ferrite, $\sim 850^\circ$, is very high in comparison with the Curie temperatures of other known ferroelectrics. This fact makes it possible to obtain, on the basis of bismuth ferrite, ferroelectric and piezoelectric materials with high Curie temperatures, as indicated in [6] and as is now being confirmed in practice.
In addition, owing to the presence of the iron ion in bismuth ferrite, it is possible on the basis of $\mathrm{BiFeO_3}$ to obtain materials possessing both ferroelectric and magnetic properties, which is of great scientific and practical interest.
In conclusion, I express my gratitude to Prof. G. S. Zhdanov and Yu. N. Venevtsev for scientific guidance of the work.
Physical-Chemical Institute
named after L. Ya. Karpov
Received
29 IV 1961
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