Beating occurs when two coordination shells are closely spaced (delta
R approximate to 0.1 Angstrom). Analyzing two such shells by curve fit
ting is difficult because the fit parameters exhibit enhanced correlat
ion due to the reduced number of degrees of freedom. Analyzing the com
bined phase of the two shells in k-space, or its derivative with respe
ct to k, can be performed with a reduced number of fit parameters beca
use only the ratio of the two coordination numbers is required and, wi
th a minor approximation, only the difference of the two EXAFS Debye-W
aller factors is needed. Since the beating effect leads to structure t
hat occurs localized in k-space and because this beating structure is
usually at the high-k end (for very closely spaced coordination shells
) one may neglect the effects of the energy corrections Delta E(1) and
Delta E(2) for the origins of the two k-scales, thus reducing the num
ber of fit parameters by another two. The beating effect can be invest
igated conveniently by analyzing the derivative of the combined phase
of the two coordination shells in k-space. Then the occurrence of beat
ing manifests itself by peaks or dips in the derivative function. This
structure, however, can be modified significantly by effects resultin
g from the Fourier transform. In the present paper such Fourier transf
orm artifacts, the effects of window functions and k-space weighting a
re taken into account.