On the stereological estimation of reduced moment measures (Q757963)

In the last years the study of stereological problems for random d-sets in \({\mathbb{R}}^ n\) has been extended to higher order moment measures, first in two-dimensional spaces. The authors treat the case of reduced moment measures of motion invariant random sets for arbitrary d and n, where the order of moments equals one plus the dimension of the section plane. [An extension to all lower order moment measures was given independently by the reviewer, Math. Nachr. 149, 325-340 (1990).]