Buy article online - an online subscription or single-article purchase is required to access this article.

Analytical asymptotic expressions for the small-angle scattering intensities of cylindrical, spherical and planar lamellar grains are determined. Denoting the lamellar spacing by D and the number of lamellae by N, it is found that in the corresponding Porod plots, the positions of the main peaks, whatever the shape, are nearly given by
, where k is a positive integer. At a fixed number of lamellar grains, the heights of the main peaks in the three cases increase with N as N3, N4 and N2, respectively. The satellite peaks are much more structured for cylindrical and spherical lamellae than for planar ones. The momentum-transfer (h) range in which the asymptotic expressions turn out to be accurate is
.

