The topographical analysis of spatial point patterns is a way to quant
itatively characterize the organization of those patterns in either co
mputer-based (percolation, cellular automata,...) or experimental (thi
n films, alloys, cell biology, astronomy...) models. We have tested th
e five most used methods (nearest-neighbour distribution, radial distr
ibution, Voronoi paving, quadrat count, minimal spanning tree graph) w
hich generate nine parameters on stochastic models (random point proce
ss, hard disks model and cluster models) and locally perturbed lattice
s models. The methods of topographical analysis were compared in terms
of discriminant power, sensitivity to local order perturbations, stab
ility of parameters, methodological bias and algorithmic. The method w
hich offers the best discrimination power and stability appears to be
the minimal spanning tree graph edge length distribution.