Hostname: page-component-77c89778f8-fv566 Total loading time: 0 Render date: 2024-07-16T19:56:31.377Z Has data issue: false hasContentIssue false

Examination of Synthetic Murataite Structure Using Data of Mossbauer Spectroscopy

Published online by Cambridge University Press:  01 February 2011

Vadim S. Urusov
Affiliation:
Moscow State University, Vorob'evy Gory, 119992 Moscow, Russia
Vyacheslav S. Rusakov
Affiliation:
Moscow State University, Vorob'evy Gory, 119992 Moscow, Russia
Sergey V. Yudintsev
Affiliation:
Institute of Geology of Ore Deposits, Staromonetny 35, 119017 Moscow, Russia
Sergey V. Stefanovsky
Affiliation:
SIA “RADON”, 7-th Rostovsky 2/14, 119121 Moscow, Russia
Get access

Abstract

Murataite-based ceramics were recently suggested as promising matrices for immobilization of rare earths and actinides from high-level waste (HLW). Nevertheless, the crystal-chemical formula of the phase has not been accurately determined yet. We have examined structural features of murataite with Mössbauer spectroscopy. Initial batches were prepared from CaO, Al2O3, Fe2O3, MnO2, ZrO2, TiO2, ZrO2, and UO2. Mixtures were melted in platinum crucibles in a resistive furnace in air at 1450°C for 1 h followed by cooling to 1000°C at the rate of 10°C/min. and final cooling down with the furnace switched-off. Study with XRD, SEM, and TEM showed the samples are composed of two co-existing murataite-type phases with five- and eight-fold elementary fluorite cells. To investigate the valence and structural position of iron ions, Mössbauer spectroscopy on 7Fe nuclei in geometry “on absorption” was used. The data obtained let us conclude that in both murataite varieties trivalent iron is distributed almost statistically (3:1) between B octahedra and C five-vertex polyhedra, while tetrahedral sites T are probably not populated. Taking into account these suggestions, the idealized crystal chemical formula of synthetic murataites can be simplified to A3[8]B6[6]C2[5]O22-x/2. Recalculation of chemical analyses to atomic numbers results in the conclusion that average cation valence for murataites is 3.33. Then, calculation for the generalized formula M11O22-x/2 (M=A,B,C) gives a value x/2 = 3.7, i.e., the number of O atoms in the formula is 22–3.7 = 18.3. Final conclusions on the murataite formulae have to be verified by direct structural research on a single crystal.

Type
Research Article
Copyright
Copyright © Materials Research Society 2004

Access options

Get access to the full version of this content by using one of the access options below. (Log in options will check for institutional or personal access. Content may require purchase if you do not have access.)

References

REFERENCES

1. Ryerson, F.J., J. Amer. Ceram. Soc. 67, 75 (1984).Google Scholar
2. Laverov, N.P., Omel'yanenko, B.I., and Yudintsev, S.V., Geology of Ore Deposits (Russ.) 39, 179 (1997).Google Scholar
3. Ercit, T.S. and Hawthorne, F.C., Canad. Mineralogists, 1223 (1995).Google Scholar
4. Lattard, D., Contrib. Miner. Petrol. 97, 264 (1987).Google Scholar
5. Voronkov, A.A., Shumyatskaya, N.G., and Pyatenko, Yu.A., Crystal Chemistry of Zirconium Minerals and their Synthetic Analogs (Russ.), (Nauka, Moscow, 1978), 212p.Google Scholar
6. Laverov, N.P., Gorshkov, A.I., and Yudintsev, S.V., Doklady RAS (Russ.) 363, 540 (1998).Google Scholar
7. Menil, F., J. Phys. Chem. Solids 46, 763 (1985).Google Scholar
8. Parish, R.V., in Mossbauer spectroscopy, edited by Dickson, D.P.E. and Berry, F.J., (Cambridge University Press, 1986), 274p.Google Scholar
9. Glasser, F.P. and Woodhams, F.W.D., Sol, J.. State Chem. 5, 255 (1972).Google Scholar
10. Modaressi, Ali et al., J. Sol. State Chem. 47, 245 (1983).Google Scholar
11. de Vries, J.L., Trooster, J.M., and de Boer, E., Inorg. Chem. 10, 81 (1971).Google Scholar
12. Khramov, D.A., Urusov, V.S., and Tobelko, K.I., Abs. 12 Eur. Cryst. Meeting. 3, 444 (1989).Google Scholar
13. Nikolayev, V.L. and Rusakov, V.S., Mossbauer Studies of Ferrites (Russ.). (Moscow University Press, 1985), 224p.Google Scholar
14. Rusakov, V.S., Mossbauer Spectroscopy of Locally Disordered Systems (Russ.). (OPNI INP NNC RK, Almaty, 2000), 431p.Google Scholar