By Christopher F. Baum

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**Example text**

The spatial structures are considered as random variables Φ with domain N, the set of all possible realisations ϕ of Φ. Thus N is the set of all geometric patterns which may occur in the model of interest. Usually, these realisations ϕ are understood as geometric structures which extend over the whole Rd . The probability distribution of Φ is denoted by PΦ , and this is a distribution on the set N. From a mathematical point of view most of the spaces and sets (Rd , N and so on) have to be endowed with an appropriate σ-algebra, and all the occurring functions have to be measurable functions.

Prob. 21, pp. 37-73 5. S. Kendall, J. Mecke (1995): Stochastic Geometry and its Applications (John Wiley & Sons, Chichester) 6. , H. Stoyan (1994): Fractals, Random Shapes and Point Fields (John Wiley & Sons, Chichester) Statistical Analysis of Large-Scale Structure in the Universe Martin Kerscher Ludwig–Maximilians–Universit¨ at, Sektion Physik, Theresienstraße 37 80333 M¨ unchen, Germany Abstract. Methods for the statistical characterization of the large–scale structure in the Universe will be the main topic of the present text.

In the next section a short introduction to Minkowski functionals will be given. See also the articles by K. Mecke and W. Weil in this volume. A Short Introduction Usually we are dealing with d–dimensional Euclidean space Rd with the group of transformations G containing as subgroups rotations and translations. One can then consider the set of convex bodies embedded in this space and, as an extension, the so called convex ring R of all ﬁnite unions of convex bodies. In order to characterize a body B from the convex ring, also called a poly-convex body, one looks for scalar functionals M that satisfy the following requirements: • Motion Invariance: The functional should be independent of the body’s position and orientation in space, M (gB) = M (B) for any g ∈ G, and B ∈ R.

### A review of Stata 8.1 and its time series by Christopher F. Baum

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