Der Darstellungssatz der Allgemeinen Differenzenmethode.
Designs, groups and lattices
The notion of designs in Grassmannian spaces was introduced by the author and R. Coulangeon, G. Nebe, in [3]. After having recalled some basic properties of these objects and the connections with the theory of lattices, we prove that the sequence of Barnes-Wall lattices hold -Grassmannian designs. We also discuss the connections between the notion of Grassmannian design and the notion of design associated with the symmetric space of the totally isotropic subspaces in a binary quadratic space, which...
Disegni divisibili e loro automorfismi
Double Resolvability of Some Complete 3-Designs.
Edge-coloured designs with block size four.
Efficient covering designs of the complete graph.
Eigenvalues of nonsingular matices and combinatorial applications
Eine Charakterisierung der (i, j)-Pläne.
Eine gemeinsame Verallgemeinerung von Boses's erster und zweiter Differenzenmethode.
Even astral configurations.
Extremal Polynomials for Obtaining Bounds for Spherical Codes and Designs.
Further Results Concerning the Existence of Handcuffed Designs.
General convolutions motivated by designs
Generalised Semiplanes and Certain Divisible Partial Designs.
Generalizations of Cole's Systems
There are four resolvable Steiner triple systems on fifteen elements. Some generalizations of these systems are presented here.
Generalized Weisner designs and quasigroups.
Gray-ordered binary necklaces.
Honeycomb arrays.
Improvement of inequalities for the -structures and some geometrical connections
The main results are the inequalities (1) and (6) for the minimal number of -structure classes,which improve the ones from [3], and also some geometrical connections, especially the inequality (13).
Inequalities for t-Designs with Repeated Blocks.