AbstractA graph of a triangulation of the torus is said to be uniquely embeddable in the torus provided all its embeddings are isomorphic as triangulations. An infinite set of torus triangulations of connectivity 5 has been constructed, with graphs that are not uniquely embeddable in the torus
Two embeddings Ψ1 and Ψ2 of a graph G in a surface Σ are equivalent if there is a homeomorphism of Σ...
Two embeddings Ψ1 and Ψ2 of a graph G in a surface Σ are equivalent if there is a homeomorphism of Σ...
AbstractWe identify three mutually nonisomorphic triangulations of the closed orientable surface of ...
AbstractA graph of a triangulation of the torus is said to be uniquely embeddable in the torus provi...
AbstractApplying the notions called the panel structure and the paneled triangulation introduced by ...
AbstractA topological generalization of the uniqueness of duals of 3-connected planar graphs will be...
AbstractA topological generalization of the uniqueness of duals of 3-connected planar graphs will be...
AbstractLet G be a 5-connected graph not isomorphic to the complete graph K6 with 6 vertices and tri...
AbstractWe show how to construct all the graphs that can be embedded on both the torus and the Klein...
AbstractTwo embeddings Ψ1 and Ψ2 of a graph G in a surface Σ are equivalent if there is a homeomorph...
A triangulation of a surface with fixed topological type is called irreducible if no edge can be con...
AbstractThis paper is concerned with nonisomorphic triangular embeddings of a complete graph into th...
AbstractTwo embeddings Ψ1 and Ψ2 of a graph G in a surface Σ are equivalent if there is a homeomorph...
Two embeddings Ψ1 and Ψ2 of a graph G in a surface Σ are equivalent if there is a homeomorphism of Σ...
AbstractIn general, a graph admits τ ≥ 1 essentially different triangular embeddings in the projecti...
Two embeddings Ψ1 and Ψ2 of a graph G in a surface Σ are equivalent if there is a homeomorphism of Σ...
Two embeddings Ψ1 and Ψ2 of a graph G in a surface Σ are equivalent if there is a homeomorphism of Σ...
AbstractWe identify three mutually nonisomorphic triangulations of the closed orientable surface of ...
AbstractA graph of a triangulation of the torus is said to be uniquely embeddable in the torus provi...
AbstractApplying the notions called the panel structure and the paneled triangulation introduced by ...
AbstractA topological generalization of the uniqueness of duals of 3-connected planar graphs will be...
AbstractA topological generalization of the uniqueness of duals of 3-connected planar graphs will be...
AbstractLet G be a 5-connected graph not isomorphic to the complete graph K6 with 6 vertices and tri...
AbstractWe show how to construct all the graphs that can be embedded on both the torus and the Klein...
AbstractTwo embeddings Ψ1 and Ψ2 of a graph G in a surface Σ are equivalent if there is a homeomorph...
A triangulation of a surface with fixed topological type is called irreducible if no edge can be con...
AbstractThis paper is concerned with nonisomorphic triangular embeddings of a complete graph into th...
AbstractTwo embeddings Ψ1 and Ψ2 of a graph G in a surface Σ are equivalent if there is a homeomorph...
Two embeddings Ψ1 and Ψ2 of a graph G in a surface Σ are equivalent if there is a homeomorphism of Σ...
AbstractIn general, a graph admits τ ≥ 1 essentially different triangular embeddings in the projecti...
Two embeddings Ψ1 and Ψ2 of a graph G in a surface Σ are equivalent if there is a homeomorphism of Σ...
Two embeddings Ψ1 and Ψ2 of a graph G in a surface Σ are equivalent if there is a homeomorphism of Σ...
AbstractWe identify three mutually nonisomorphic triangulations of the closed orientable surface of ...