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CHEMISTRY
Ya. I. Olshanskii
EQUILIBRIUM OF TWO LIQUID PHASES IN THE SIMPLEST FLUOROSILICATE SYSTEMS
(Presented by Academician D. S. Korzhinskii, 31 January 1957)
The separation of fluorine-containing silicate melts into two immiscible liquids was first observed by D. P. Grigor’ev (^1). The formation of two liquid phases in silicate melts containing phosphates and fluorides was discovered by V. V. Lapin (^2) in the microscopic study of slags. Subsequently, Olsen and Med (^3) and Fisher (^4) studied separation in silicate melts containing fluorides.
In all these investigations, the formation of volatile $\mathrm{SiF}_4$
$(2\mathrm{CaF}_2 + \mathrm{SiO}_2 = 2\mathrm{CaO} + \mathrm{SiF}_4)$ greatly complicated experimentation and precluded the possibility of studying binary boundary systems $\mathrm{SiO}_2$—metal fluorides.
We made many attempts to carry out meltings of fluorosilicate melts in molybdenum crucibles sealed in quartz ampoules. The latter, however, even at comparatively low temperatures became plastic and ruptured. It was later found that $\mathrm{SiO}_2$ reacts with $\mathrm{SiF}_4$.
V. A. Dunaevskii proposed carrying out the meltings in molybdenum crucibles fitted with molybdenum stoppers—rivets. It turned out that, with some skill, a molybdenum crucible (Fig. 1, A) can be riveted shut in such a way that evaporation of $\mathrm{SiF}_4$ during heating of silicate-fluoride mixtures practically does not occur. The dimensions of the crucibles may vary within fairly wide limits, but the internal diameter must not be too large, since in that case riveting becomes difficult.
From 0.02 to 0.10 g of a finely ground mixture of fluoride and quartz was placed in a crucible, which was riveted shut and suspended in a furnace with a molybdenum heater (^5). The temperature was measured with an optical pyrometer; heating (usually 5–15 min) was carried out in an atmosphere of hydrogen. Cooling was effected by dropping the crucible into the cold part of the furnace or simply by switching it off (the cooling rate of the furnace at $1700^\circ$ was about $150^\circ$ per second).
After heating, the crucible was weighed and broken open. Meltings with a weight loss of no more than 1.0–1.5% of the weight of the charge were considered successful. The existence of two liquid phases in a given mixture was determined by microscopic examination of immersion preparations. If two liquid phases formed in the crucible at high temperature, then in the immersion preparations the same signs of two immiscible liquids were observed as in the separation of acidic silicate melts, first discovered by Greig (^6). One of the liquids gives a low-refractive glass; the second liquid forms spherical or oval inclusions in it. These inclusions are almost always partly crystallized. Only the very smallest of them form pure glass. For mixtures whose composition was sufficiently far removed from the boundary of the field of equilibrium of two liquid phases, separation was обнаруж—
was quite clearly detected. As, with increasing fluoride content, the composition of the mixture approached the boundary of the immiscibility region and the amount of liquid consisting mainly of silica decreased, microscopic examination became difficult. Small amounts of low-refractive glass with characteristic inclusions could remain unnoticed. In this connection, the concentration boundary of the immiscibility region could not be established with an accuracy greater than 2%.
From the summary of results given in Table 1 it is seen that the regions of two liquid phases in fluoride—silica systems are very large. They considerably exceed the corresponding immiscibility regions in oxide—silica systems. In the BaO—SiO₂ system two liquid phases are not formed; in the BaF₂—SiO₂ system a wide miscibility gap in the liquid state is observed. At the same time, in melts of various mixtures of silica and the fluorides of lithium, sodium, and aluminum, no signs of the formation of immiscible liquids were observed.
Likewise, as in ordinary silicate systems (⁷), the width of the immiscibility region in fluoride systems is related to the size and charge of the cations. The immiscibility region increases as the ratio of the cation radius to its charge decreases. Aluminum is an exception, which is apparently connected with its amphoteric character.
Table 1
Equilibrium of two liquid phases in systems silica—metal fluorides
| Fluorides | Immiscibility boundary* (content of fluoride), wt. % | Immiscibility boundary* (content of fluoride), mol. % | Ratio of cation radius to valence, Å | Temperature of stratification boundary, °C |
|---|---|---|---|---|
| MgF₂ | 92 | 92 | 0.375 | 1430 |
| CaF₂ | 94 | 92 | 0.505 | 1420 |
| SrF₂ | 95 | 90 | 0.59 | not determined |
| BaF₂ | 95 | 86 | 0.68 | 1460 |
| LiF | No immiscibility observed | No immiscibility observed | 0.69 | — |
| NaF | Same | Same | 0.98 | — |
| AlF₃ | » » | » » | 0.190 | — |
* Composition of the liquid phase rich in cations.
Fig. 1. A — molybdenum crucible with quenching. B — molybdenum crucible for studying the interaction of SiO₂ and SiF₄
Table 1 gives the compositions of liquids containing much fluoride. As for the coexisting equilibrium liquids, some conclusions about their composition can be drawn from the following. Mixtures containing only 2–3% fluorides and 97–98% SiO₂, after melting, had distinct signs of two liquid phases. Thus, one of the liquid phases consisted predominantly of SiO₂ and contained less than 2–3% fluorides of alkaline-earth metals. In immiscibility in such systems as CaO—SiO₂, MgO—SiO₂, one of the liquids consists mainly of SiO₂ and forms a glass with a refractive index of 1.461–1.462, which indicates the presence in it of a small amount of CaO or MgO (the refractive index of pure quartz glass is 1.459 (⁶)). In our case, the glasses consisting mainly of SiO₂ had a significantly lower refractive index. Thus, after melting 90% SiO₂ + 10% CaF₂, an acid glass with a refractive index of 1.442 was formed. Such a considerable decrease in the refractive index of the glass cannot be caused by dis-
by its dissolution of \(CaF_2\).* The low refractive index of the glasses led us to suppose that the acidic liquids contain \(SiF_4\) and that the systems studied are reciprocal ones (for example, \(Ca, Si/F,O\)). This is confirmed by the fact that the liquidus temperature in the region of immiscibility does not remain constant, as it should in binary systems, but decreases with increasing fluoride content. Mixtures containing 5–10% fluoride form two liquid phases only at 1600–1650° C. Table 1 gives the temperatures (1420–1460°) at which two liquid phases are formed from mixtures whose compositions lie near the boundary (on the fluoride side) of the immiscibility region.
Fig. 2. Region of two liquid phases in the system \(CaO, CaF_2/SiO_2, SiF_4\)
The formation of comparatively low-melting liquids from \(SiO_2\) under the action of \(SiF_4\) on it was also confirmed by a special experiment. A mixture of \(CaF_2 + SiO_2\) (1) was poured onto the bottom of a molybdenum crucible (Fig. 1, B); above it was placed a small molybdenum crucible (2) with a small amount of ground quartz, the crucible not coming into contact with the charge containing \(CaF_2\). The crucible thus prepared was closed with a molybdenum rivet (3) and heated at 1460° for 1 hour. It turned out that the quartz in the small crucible melted from above and formed a glass with refractive index 1.445–1.452. Thus, the melting of quartz at 1460° (instead of 1715°) occurred as a result of the action of \(SiF_4\), formed when \(CaF_2 + SiO_2\) was heated.
Melts in sealed molybdenum crucibles were used to determine the region of two liquid phases in the system \(CaF_2—CaO—SiO_2\). Mixtures for melting were prepared from \(Ca_2SiO_4\), \(SiO_2\), and \(CaF_2\). The results are presented in Fig. 2 in the form of the reciprocal system \(CaO, CaF_2/SiO_2, SiF_4\). The region of two liquids in the system \(CaO—SiO_2\) is plotted according to Greig’s data. The compositions of the liquid phases rich in \(CaO\) and \(CaF_2\) were determined as a result of melts of various mixtures (along three sections of the system). The coexisting liquids, consisting mainly of \(SiO_2\), are plotted on the basis of the data given above so as to show a certain content of \(SiF_4\) in them. The quantitative compositions of these liquids were not found. The diagram shows four tie-lines, for which the temperatures (1530, 1490, 1460, and 1420°) and the compositions of the liquids rich in \(CaO\) and \(CaF_2\) were determined. The boundary line of the region of two liquids in the triangle \(CaF_2—SiF_4—SiO_2\) was not determined. It is drawn with a dashed line in the way that seemed to us most probable.
Taking into account the similarity of the ions \(F^-\) and \(OH^-\), it may be supposed that such aqueous-silicate systems as \(H_2O—CaO—SiO_2\) or \(Ca(OH)_2—CaO—SiO_2\) are constructed analogously to the reciprocal system presented above. Some confirmation of this assumption may be provided by the investigations of Tuttle and England (8), who observed the melting of quartz when it was heated to 1300° together with high-pressure water vapor (up to 2000 atm). On cooling, a glass of \(98\%\,SiO_2 + 2\%\,H_2O\) was obtained. It is possible that the melt that formed this glass should be regarded as a solution of \(SiO_2 + Si(OH)_4\).
* If a linear dependence of the refractive index on the content of \(CaF_2\) in the glass is assumed, then the observed decrease in refraction could have been caused by the presence of 68% \(CaF_2\).
The series of melts of mixtures of $\mathrm{CaF_2 + Al_2O_3 + SiO_2}$ that we carried out made it possible to determine the boundary of the region of two liquid phases in this system (approximately considering it ternary). It turned out that, as in the $\mathrm{CaO—Al_2O_3—SiO_2}$ system, the presence of $\mathrm{Al_2O_3}$ considerably reduces the region of two liquid phases. Mixtures of $25\%\,\mathrm{CaF_2} + 75\%\,\mathrm{SiO_2}$ and $50\%\,\mathrm{CaF_2} + 50\%\,\mathrm{SiO_2}$ form two liquids in the presence of, respectively, $7.5$ and $10\%$ $\mathrm{Al_2O_3}$, but become homogeneous after the addition of $10.0$ and $15.0\%$ $\mathrm{Al_2O_3}$. The configuration of the immiscibility region in the $\mathrm{CaF_2—Al_2O_3—SiO_2}$ system is analogous to that for $\mathrm{CaO—Al_2O_3—SiO_2}$, but in the former system it is considerably larger than in the latter.
Institute of Geology of Ore Deposits,
Petrography, Mineralogy, and Geochemistry
Academy of Sciences of the USSR
Received
30 I 1957
REFERENCES
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