Constructions due to Ringel show that there exists a nonorientable face 2-colourable triangular embedding of the complete graph on n vertices (equivalently a nonorientable biembedding of two Steiner triple systems of order n) for all n≡3 (mod 6) with n9. We prove the corresponding existence theorem for n≡1 (mod 6) with n13
We construct face two-colourable triangulations of the graph 2Kn in an orientable surface; equivalen...
Abstract. It is shown that for 78 of the 80 isomorphism classes of Steiner triple systems of order 1...
AbstractWe give a characterization of a current assignment on the bipartite Möbius ladder graph with...
AbstractConstructions due to Ringel show that there exists a nonorientable face 2-colourable triangu...
This is a preprint of an article accepted for publication in the Jour-nal of Combinatorial Mathemati...
Face two-colourable triangular embeddings of complete graphs $K_n$ correspond to biembeddings of Ste...
It was shown by Gerhard Ringel that one of the three non-isomorphic Steiner triple systems of order ...
It is shown that each possible pair of the 80 isomorphism classes of Steiner triple systems of order...
A cyclic face 2-colourable triangulation of the complete graph Kn in an orientable surface exists fo...
There are 80 non-isomorphic Steiner triple systems of order 15. A standard listing of these is given...
AbstractThe problem of construction of a nonorientable triangular embedding of the graph Kn − K2, n ...
We prove that for n>3 every STS(n) has both an orientable and a nonorientable embedding in which the...
AbstractThere are 80 non-isomorphic Steiner triple systems of order 15. A standard listing of these ...
AbstractWe prove that for n>3 every STS(n) has both an orientable and a nonorientable embedding in w...
We give a characterization of a current assignment on the bipartite Möbius ladder graph with 2n+1 ru...
We construct face two-colourable triangulations of the graph 2Kn in an orientable surface; equivalen...
Abstract. It is shown that for 78 of the 80 isomorphism classes of Steiner triple systems of order 1...
AbstractWe give a characterization of a current assignment on the bipartite Möbius ladder graph with...
AbstractConstructions due to Ringel show that there exists a nonorientable face 2-colourable triangu...
This is a preprint of an article accepted for publication in the Jour-nal of Combinatorial Mathemati...
Face two-colourable triangular embeddings of complete graphs $K_n$ correspond to biembeddings of Ste...
It was shown by Gerhard Ringel that one of the three non-isomorphic Steiner triple systems of order ...
It is shown that each possible pair of the 80 isomorphism classes of Steiner triple systems of order...
A cyclic face 2-colourable triangulation of the complete graph Kn in an orientable surface exists fo...
There are 80 non-isomorphic Steiner triple systems of order 15. A standard listing of these is given...
AbstractThe problem of construction of a nonorientable triangular embedding of the graph Kn − K2, n ...
We prove that for n>3 every STS(n) has both an orientable and a nonorientable embedding in which the...
AbstractThere are 80 non-isomorphic Steiner triple systems of order 15. A standard listing of these ...
AbstractWe prove that for n>3 every STS(n) has both an orientable and a nonorientable embedding in w...
We give a characterization of a current assignment on the bipartite Möbius ladder graph with 2n+1 ru...
We construct face two-colourable triangulations of the graph 2Kn in an orientable surface; equivalen...
Abstract. It is shown that for 78 of the 80 isomorphism classes of Steiner triple systems of order 1...
AbstractWe give a characterization of a current assignment on the bipartite Möbius ladder graph with...