AbstractThe existence of nonsymmetric configurations (vr,bk) is discussed here for the first time as a general problem. By using results about resolvable and near-resolvable Steiner systems as well as difference triangle sets, the existence of all configurations with k = 3 is proved. For k⩾4 many infinite series of configurations with natural index are constructed, i.e. configurations where the number of blocks b is a multiple of the number of points v
Abstract. An (nk) configuration is a set of n points and n lines such that each point lies on k line...
AbstractA Steiner system S(t,k,v) is a pair (X,B), where X is a v-element set and B is a set of k-su...
A group divisible Steiner quadruple system, is a triple (X, H, B) where X is a v-element set of poin...
The main result of this paper is the determination of all pairwise nonisomorphic trade sets of volu...
AbstractThe current state of knowledge concerning the existence of blocking set free configurations ...
AbstractA λ-configuration (vr,bk)λ is a finite incidence structure of v points and b blocks such tha...
This is a preprint of an article accepted for publication in the Australasian Journal of Combinatori...
AbstractA Steiner quadruple system of order v is a set X of cardinality v, and a set Q, of 4-subsets...
We study combinatorial configurations with the associated point and line graphs being strongly regu...
A (Formula presented.) -configuration is a set of (Formula presented.) blocks on (Formula presented....
AbstractCubic bipartite graphs with girth at least 6 correspond to symmetric combinatorial (v3) conf...
AbstractThere are exactly 16 non-isomorphic Steiner systems S(2, 4, 25) with nontrivial automorphism...
A λ − T riple System(v), or a λ–TS(V,B), is a pair (V, B) where V is a set and B is a subset of the ...
AbstractWe show that topological (n4) point–line configurations exist for all n≥17. It has been prov...
A Steiner quadruple system on $2^n$ points is called semi-Boolean if all of its derived triple syste...
Abstract. An (nk) configuration is a set of n points and n lines such that each point lies on k line...
AbstractA Steiner system S(t,k,v) is a pair (X,B), where X is a v-element set and B is a set of k-su...
A group divisible Steiner quadruple system, is a triple (X, H, B) where X is a v-element set of poin...
The main result of this paper is the determination of all pairwise nonisomorphic trade sets of volu...
AbstractThe current state of knowledge concerning the existence of blocking set free configurations ...
AbstractA λ-configuration (vr,bk)λ is a finite incidence structure of v points and b blocks such tha...
This is a preprint of an article accepted for publication in the Australasian Journal of Combinatori...
AbstractA Steiner quadruple system of order v is a set X of cardinality v, and a set Q, of 4-subsets...
We study combinatorial configurations with the associated point and line graphs being strongly regu...
A (Formula presented.) -configuration is a set of (Formula presented.) blocks on (Formula presented....
AbstractCubic bipartite graphs with girth at least 6 correspond to symmetric combinatorial (v3) conf...
AbstractThere are exactly 16 non-isomorphic Steiner systems S(2, 4, 25) with nontrivial automorphism...
A λ − T riple System(v), or a λ–TS(V,B), is a pair (V, B) where V is a set and B is a subset of the ...
AbstractWe show that topological (n4) point–line configurations exist for all n≥17. It has been prov...
A Steiner quadruple system on $2^n$ points is called semi-Boolean if all of its derived triple syste...
Abstract. An (nk) configuration is a set of n points and n lines such that each point lies on k line...
AbstractA Steiner system S(t,k,v) is a pair (X,B), where X is a v-element set and B is a set of k-su...
A group divisible Steiner quadruple system, is a triple (X, H, B) where X is a v-element set of poin...