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The Debye Temperature of Carbonyl Iron

Published online by Cambridge University Press:  06 March 2019

Charles P. Gazzara
Charles P. Gazzara*
Affiliation:
Watertown Arsenal Laboratories, Water town, Massachusetts
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Abstract

The Debye characteristic temperature, θ, of carbonyl iron has been determined as being between 433 and 445°K at an ambient temperature of 310°K from an X-ray diffraction study utilizing both monochromatlzed and filtered radiation by both stationary and scanning slit methods.

In computing θ, several factors have been taken into consideration; the diffracted integrated intensities have been corrected for temperature diffuse scattering (TDS); the temperature gradient through the specimen was found to be critical and given as 160°K/in. at 95°K; corrections for the temperature dependence of θ have been made; and extinction effects were investigated, and results contrary to those of U'lna, Krltskaya, and Kurdyumov have been found.

The TDS corrected values for static and dynamic atomic displacements are also given.

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Type
Research Article
Information
Advances in X-Ray Analysis , Volume 4: Ninth Annual Conference on Applications of X-ray Analysis, August 10-12, 1960 , 1960, pp. 93 - 107
Copyright
Copyright © International Centre for Diffraction Data 1960

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References

1. Il'ina, V. A., Kritskaya, B. K., Kurdyumov, G. V., Osip'yan, Y. A., and Stelletskaya, T. I., “A Study of the Relationship between Cohesion and Crystal Structure in Metals and Solid Solutions,” The Physics of Metals and Metallography, Vol. 4, No. 3, 1957, p. 24.Google Scholar
2. Il'ina, V. A., Kritskaya, B. K., and Kurdyumov, G. V., “Distortions in the Lattice of Deformed Metals andSoIidSolutlons,” Problemy Metallovedeniia i Fiziki Metallov, Vol. 2, 1951, p. 222.Google Scholar
3. Herbstein, F. H., Borie, B. S., and Averbach, B. L.,” Local Atomic Displacements in Solid Solutions,” Acta Cryst., Vol. 9, 1956, p. 466.Google Scholar
4. Alexopoulos, K. and Euthymiou, P., “The Characteristic Temperature of Platinum from X-ray Reflections,” Phil. Mag., Vol. 45, 1954, p, 1332.Google Scholar
5. Boskovits, J., Roilos, M., Theodossion, A., and Alexopoulos, K., “The Characteristic Temperature of Silver from X-ray Reflections,” Acta Cryst., Vol. 11, 1958, p. 845.Google Scholar
6. Paskin, A., “The Debye-Waller Factor and the Temperature Dependence of the Debye Characteristic Temperature,” ASTIA Doc.No. 203646, 1958.Google Scholar
7. Chipman, D. R., “Temperature Dependence of the Debye Temperatures of Aluminum, Lead, and β-Brass by an X-ray Method,” Materials Research Laboratory Report No. 67, Water town Arsenal, October, 1959.Google Scholar
8. Bragg, W. L., James, R. W., and Bosanquet, C. H., “The Intensity of Reflexion of X-rays by Rock-Salt,” Phil. Mag., Vol. 42, No. 247, 1921, p. 1.Google Scholar
9. Lonsdale, K., “Extinction in X-ray Crystallography,” Mineralogical Mag., Vol. 28, 1947, p. 14.Google Scholar
10. Williamson, G. K. and Smallman, R. E., “X-ray Extinction and the Effect of Cold Work on Integrated Intensities,” Proc. Phys. Soc. (London), Vol. B68, 1955, p. 557.Google Scholar
11. Weiss, R. J., “Extinction Effects in Powders,” Proc, Pays. Soc, (London), Vol. B65, 1952, p. 553.Google Scholar
12. Lang, A. R., “Extinction in X-ray Diffraction Patterns of Powders,” Proc. Phys. Soc. (London), Vol. B66, 1953, p. 1003.Google Scholar
13. Vand, V., “Methods for the Correction of X-ray Intensities for Primary and Secondary Extinction in Crystal Structure Analysis,” J. Appl, Phys., Vol. 26, No. 10, 1955, p. 1191.Google Scholar
14. Wuensch, B. J., “Characteristic Temperature and Local Atomic Displacements in Ferrous Alloys, “ Watertown Arsenal Laboratory Technical Note, WALTN 826/1, April, 1960.Google Scholar
15. Il'ina, V. A., Kritskaya, B. K., and Kurdyumov, G. V., “Variation on the Absolute Intensities of the X-ray Interferences of Cold-Deformed Iron,” The Physics of Metals and Metallography, Vol, 5, No. 2, 1957, p. 168.Google Scholar
16. Weiss, R. J., De Marco, J. J., and Weremchuk, G., “An Apparent Anisotropic Debye-Waller Factor in Cubic Crystals,” Acta Cryst., Vol. 9, 1956, p. 42.Google Scholar
17. James, R. W., The Optical Principles of the Diffraction of X-rays, Bell and Sons Ltd., London, 1948.Google Scholar
18. Warren, B. E., ‘Temperature Diffuse Scattering for Cubic Powder Patterns,” Acta Cryst., Vol. 6, 1953, p. 803.Google Scholar
19. Borie, B., “Independent Measurement of an Atomic Scattering Factor and Debye Factor,” Acta Cryst., Vol. 9, 1956, p. 617.Google Scholar
20. Chipman, D. R. and Paskin, A., “Temperature Diffuse Scattering in Cubic Powders,” ASTIA Doc, Nos. 154006 and 154007, 1958.Google Scholar
21. Pearson, W. B., A Handbook of Lattice Spacings and Structures of Metals and Alloys, Pergamon Press, New York, 1958, p. 631.Google Scholar
22. Slater, J. C., Introduction to Chemical Physics, McGraw-Hill, New York, 1939, p, 451.Google Scholar
23. Perry, J. H., Chemical Engineers Handbook, McGraw-Hill, New York, 1941, p. 484.Google Scholar
24. Il'ina, V. A. and Kritskaya, B. K., ‘The Binding Forces and Static Distortions in a Lattice of Alloyed Ferrite,” Problemy Métallovedeniia i Fiziki Metallov, Vol. 4, 1955, p. 412.Google Scholar
25. Freeman, A. J. and Wood, J. H., “An Atomic Scattering Factor for Iron,” Acta Cryst., Vol. 12, 1959, p. 271.Google Scholar
26. Dsuben, C. H. and Templeton, D. H., “A Table of Dispersion Corrections for X-ray Scattering of Atoms,” Acta Cryst., Vol. 8, 1955, p. 841.Google Scholar