The purpose of this paper is to prove that all graphs G,(m,n) defined by Doyen and Van Diest are hypohamiltonian for every odd integer t > 3.Gutt Simone. Infinite families of hypohamiltonian graphs. In: Bulletin de la Classe des sciences, tome 63, 1977. pp. 432-440
AbstractA graph G is called hypohamiltonian if G is not hamiltonian but every vertex deleted subgrap...
We prove the titular statement. This settles a problem of Chvátal from 1973 and encompasses earlier ...
A graph is called hypohamiltonian if it is not hamiltonian but becomes hamiltonian if any vertex is ...
The purpose of this paper is to prove that all graphs G,(m,n) defined by Doyen and Van Diest are hyp...
AbstractChvátal raised the question whether or not planar hypohamiltonian graphs exist and Grünbaum ...
A graph G is hypohamiltonian if G is non-hamiltonian and for every vertex v in G, the graph G-v is h...
AbstractHerz, Duby and Vigué [9] conjectured that every hypohamiltonian graph has girth ⩾ 5. In the ...
Hamiltonian graphs are a very interesting research subject in the field of graph theory, which is th...
A graph is hypohamiltonian if it is not Hamiltonian, but the deletion of any single vertex gives a H...
In 1978 Thomassen asked whether planar hypohamiltonian oriented graphs exist. Infinite families of s...
AbstractInfinite families of planar cubic hypohamiltonian and hypotraceable graphs are described and...
A graph G is almost hypohamiltonian if G is non-hamiltonian, there exists a vertex w such that G-w i...
This Dissertation is structured as follows. In Chapter 1, we give a short historical overview and de...
AbstractWe construct three new infinite families of hypohamiltonian graphs having respectively 3k+1 ...
A graph G is hypohamiltonian if G is non-hamiltonian and G - nu is hamiltonian for every nu is an el...
AbstractA graph G is called hypohamiltonian if G is not hamiltonian but every vertex deleted subgrap...
We prove the titular statement. This settles a problem of Chvátal from 1973 and encompasses earlier ...
A graph is called hypohamiltonian if it is not hamiltonian but becomes hamiltonian if any vertex is ...
The purpose of this paper is to prove that all graphs G,(m,n) defined by Doyen and Van Diest are hyp...
AbstractChvátal raised the question whether or not planar hypohamiltonian graphs exist and Grünbaum ...
A graph G is hypohamiltonian if G is non-hamiltonian and for every vertex v in G, the graph G-v is h...
AbstractHerz, Duby and Vigué [9] conjectured that every hypohamiltonian graph has girth ⩾ 5. In the ...
Hamiltonian graphs are a very interesting research subject in the field of graph theory, which is th...
A graph is hypohamiltonian if it is not Hamiltonian, but the deletion of any single vertex gives a H...
In 1978 Thomassen asked whether planar hypohamiltonian oriented graphs exist. Infinite families of s...
AbstractInfinite families of planar cubic hypohamiltonian and hypotraceable graphs are described and...
A graph G is almost hypohamiltonian if G is non-hamiltonian, there exists a vertex w such that G-w i...
This Dissertation is structured as follows. In Chapter 1, we give a short historical overview and de...
AbstractWe construct three new infinite families of hypohamiltonian graphs having respectively 3k+1 ...
A graph G is hypohamiltonian if G is non-hamiltonian and G - nu is hamiltonian for every nu is an el...
AbstractA graph G is called hypohamiltonian if G is not hamiltonian but every vertex deleted subgrap...
We prove the titular statement. This settles a problem of Chvátal from 1973 and encompasses earlier ...
A graph is called hypohamiltonian if it is not hamiltonian but becomes hamiltonian if any vertex is ...
DOI
Add to ORKG