International
Tables for
Crystallography
Volume C
Mathematical, physical and chemical tables
Edited by E. Prince

© International Union of Crystallography 2006
International Tables for Crystallography (2006). Vol. C. ch. 6.3, pp. 599-608
https://doi.org/10.1107/97809553602060000602

Chapter 6.3. X-ray absorption

E. N. Maslena‡

a Crystallography Centre, The University of Western Australia, Nedlands, Western Australia 6009, Australia

References

First citation Abramowitz, M. & Stegun, I. A. (1964). Handbook of mathematical functions, p. 916. National Bureau of Standards Publication AMS 55.Google Scholar
 First citation Alcock, N. W., Pawley, G. S., Rourke, C. P. & Levine, M. R. (1972). An improvement in the algorithm for absorption correction by the analytical method. Acta Cryst. A28, 440–444.Google Scholar
 First citation Anderson, D. W. (1984). Absorption of ionizing radiation. Baltimore: University Park Press.Google Scholar
 First citation Azaroff, L. V., Kaplow, R., Kato, N., Weiss, R. J., Wilson, A. J. C. & Young, R. A. (1974). X-ray diffraction, pp. 282–284. New York: McGraw-Hill.Google Scholar
 First citation Becker, P. J. & Coppens, P. (1974). Extinction within the limit of validity of the Darwin transfer equations. I. General formalisms for primary and secondary extinction and their application to spherical crystals. Acta Cryst. A30, 129–147.Google Scholar
 First citation Beeman, W. W. & Friedman, H. (1939). The X-ray K absorption edges of the elements Fe (26) to Ge (32). Phys. Rev. 56, 392–405.Google Scholar
 First citation Coppens, P. (1970). The evaluation of absorption and extinction in single crystal structure analysis. Crystallographic computing, edited by F. R. Ahmed, S. R. Hall & C. P. Huber, pp. 255–270. Copenhagen: Munksgaard.Google Scholar
 First citation Coyle, B. A. (1972). Absorption and volume corrections for a cylindrical specimen, larger than the beam, and in general orientation. Acta Cryst. A28, 231–233.Google Scholar
 First citation Coyle, B. A. & Schroeder, L. W. (1971). Absorption and volume corrections for a cylindrical sample, larger than the X-ray beam, employed in Eulerian geometry. Acta Cryst. A27, 291–295.Google Scholar
 First citation Dwiggins, C. W. Jr (1975a). Rapid calculation of X-ray absorption correction factors for cylinders to an accuracy of 0.1%. Acta Cryst. A31, 146–148.Google Scholar
 First citation Dwiggins, C. W. Jr (1975b). Rapid calculation of X-ray absorption correction factors for spheres to an accuracy of 0.05%. Acta Cryst. A31, 395–396.Google Scholar
 First citation Flack, H. D. (1974). Automatic absorption correction using intensity measurements from azimuthal scans. Acta Cryst. A30, 569–573.Google Scholar
 First citation Flack, H. D. (1977). An empirical absorption–extinction correction technique. Acta Cryst. A33, 890–898Google Scholar
 First citation Flack, H. D. & Vincent, M. G. (1978). Absorption weighted mean path lengths for spheres. Acta Cryst. A34, 489–491.Google Scholar
 First citation Fukamachi, T., Karamura, T., Hayakawa, K., Nakano, Y. & Koh, F. (1982). Observation of effect of temperature on X-ray diffraction intensities across the In K absorption edge of InSb. Acta Cryst. A38, 810–813.Google Scholar
 First citation Graaff, R. A. G. de (1973). A Monte Carlo method for the calculation of transmission factors. Acta Cryst. A29, 298–301.Google Scholar
 First citation Graaff, R. A. G. de (1977). On the calculation of transmission factors. Acta Cryst. A33, 859.Google Scholar
 First citation James, R. W. (1962). The optical principles of the diffraction of X-rays, pp. 135–192. Ithaca: Cornell University Press.Google Scholar
 First citation Karamura, T. & Fukamachi, T. (1979). Temperature dependence of X-ray reflection intensity from an absorbing perfect crystal near an absorption edge. Acta Cryst. A35, 831–835.Google Scholar
 First citation Katayama, C., Sakabe, N. & Sakabe, K. (1972). A statistical evaluation of absorption. Acta Cryst. A28, 293–295.Google Scholar
 First citation Kopfmann, G. & Huber, R. (1968). A method of absorption correction for X-ray intensity measurements. Acta Cryst. A24, 348–351.Google Scholar
 First citation Krause, M. O. & Oliver, J. H. (1979). Natural widths of atomic K and L levels, Kα X-ray lines and several KLL Auger lines. J. Phys. Chem. Ref. Data, 8, 329–338.Google Scholar
 First citation Lee, B. & Ruble, J. R. (1977a). A semi-empirical absorption-correction technique for symmetric crystals in single-crystal X-ray crystallography. I. Acta Cryst. A33, 629–637.Google Scholar
 First citation Lee, B. & Ruble, J. R. (1977b). A semi-empirical absorption-correction technique for symmetric crystals in single-crystal X-ray crystallography. II. Acta Cryst. A33, 637–641.Google Scholar
 First citation North, A. C. T., Phillips, D. C. & Mathews, F. S. (1968). A semi-empirical method of absorption correction. Acta Cryst. A24, 351–359.Google Scholar
 First citation Rigoult, J. & Guidi-Morosini, C. (1980). An accurate calculation of [\bar T]μ for spherical crystals. Acta Cryst. A36, 149–151.Google Scholar
 First citation Rouse, K. D., Cooper, M. J., York, E. J. & Chakera, A. (1970). Absorption corrections for neutron diffraction. Acta Cryst. A26, 682–691.Google Scholar
 First citation Santoro, A. & Wlodawer, A. (1980). Absorption corrections for Weissenberg diffractometers. Acta Cryst. A36, 442–450.Google Scholar
 First citation Schwager, P., Bartels, K. & Huber, R. (1973). A simple empirical absorption-correction method for X-ray intensity data films. Acta Cryst. A29, 291–295.Google Scholar
 First citation Stroud, A. H. & Secrest, D. (1966). Gaussian quadrature formulas. New Jersey: Prentice-Hall.Google Scholar
 First citation Stuart, D. & Walker, N. (1979). An empirical method for correcting rotation-camera data for absorption and decay effects. Acta Cryst. A35, 925–933.Google Scholar
 First citation Templeton, D. H. & Templeton, L. K. (1980). Polarized X-ray absorption and double refraction in vanadyl bisacetylacetonate. Acta Cryst. A36, 237–241.Google Scholar
 First citation Templeton, D. H. & Templeton, L. K. (1982). X-ray dichroism and polarized anomalous scattering of the uranyl ion. Acta Cryst. A38, 62–67.Google Scholar
 First citation Templeton, D. H. & Templeton, L. K. (1985). Tensor optical properties of the bromate ion. Acta Cryst. A41, 133–142.Google Scholar
 First citation Tibballs, J. E. (1982). The rapid computation of mean path lengths for cylinders and spheres. Acta Cryst. A38, 161–163.Google Scholar
 First citation Wagenfeld, H. (1975). Theoretical computations of X-ray dispersion corrections. Anomalous scattering, edited by S. Ramaseshan & S. C. Abrahams, pp. 13–24. Copenhagen: Munksgaard.Google Scholar
 First citation Walker, N. & Stuart, D. (1983). An empirical method for correcting diffractometer data for absorption effects. Acta Cryst. A39, 158–166.Google Scholar
 First citation Weber, K. (1969). Eine neue Absorptionsfactortafel für kugelförmige Proben. Acta Cryst. B25, 1174–1178.Google Scholar
 First citation Zachariasen, W. H. (1968). Extinction and Borrmann effect in mosaic crystals. Acta Cryst. A24, 421–424.Google Scholar