AbstractAn in-tournament digraph is a digraph in which the set of in-neighbours of every vertex induces a tournament. For in-tournament digraphs we give O(m + n log n) algorithms to find a Hamiltonian path and a Hamiltonian cycle if they exist. Here n, m denote the number of vertices respectively arcs of the in-tournament digraph
Given two integers n and k, n k > 1, a k-hypertournament T on n vertices is a pair (V, A), where V ...
AbstractAn in-tournament is an oriented graph, where the negative neighborhood of every vertex induc...
In this thesis we contribute with new theoretical results and algorithms to the research area relate...
AbstractWe give a simple algorithm to transform a Hamiltonian path in a Hamiltonian cycle, if one ex...
AbstractIn this paper we introduce a generalization of digraphs that are locally tournaments (and he...
AbstractWe survey results on the sequential and parallel complexity of hamiltonian path and cycle pr...
We survey results concerning various generalizations of tournaments. The reader will see that tourna...
AbstractIn this paper we collect a substantial number of challenging open problems and conjectures o...
AbstractA digraph D is arc-traceable if for every arc xy of D, the arc xy belongs to a directed Hami...
Abstract A tournament is an orientation of a complete graph, and in general a multipartite or c-part...
AbstractA tournament is an orientation of a complete graph, and in general a multipartite or c-parti...
A digraph without loops, multiple arcs and cycles of length two is called a local tournament if the ...
AbstractThe global irregularity of a digraph D is defined by ig(D)=max{d+(x),d−(x)}−min{d+(y),d−(y)}...
AbstractWe prove that every tournament of order n⩾68 contains every oriented Hamiltonian cycle excep...
AbstractWe prove that in any tournament there is an antidirected hamiltonian path from a specified f...
Given two integers n and k, n k > 1, a k-hypertournament T on n vertices is a pair (V, A), where V ...
AbstractAn in-tournament is an oriented graph, where the negative neighborhood of every vertex induc...
In this thesis we contribute with new theoretical results and algorithms to the research area relate...
AbstractWe give a simple algorithm to transform a Hamiltonian path in a Hamiltonian cycle, if one ex...
AbstractIn this paper we introduce a generalization of digraphs that are locally tournaments (and he...
AbstractWe survey results on the sequential and parallel complexity of hamiltonian path and cycle pr...
We survey results concerning various generalizations of tournaments. The reader will see that tourna...
AbstractIn this paper we collect a substantial number of challenging open problems and conjectures o...
AbstractA digraph D is arc-traceable if for every arc xy of D, the arc xy belongs to a directed Hami...
Abstract A tournament is an orientation of a complete graph, and in general a multipartite or c-part...
AbstractA tournament is an orientation of a complete graph, and in general a multipartite or c-parti...
A digraph without loops, multiple arcs and cycles of length two is called a local tournament if the ...
AbstractThe global irregularity of a digraph D is defined by ig(D)=max{d+(x),d−(x)}−min{d+(y),d−(y)}...
AbstractWe prove that every tournament of order n⩾68 contains every oriented Hamiltonian cycle excep...
AbstractWe prove that in any tournament there is an antidirected hamiltonian path from a specified f...
Given two integers n and k, n k > 1, a k-hypertournament T on n vertices is a pair (V, A), where V ...
AbstractAn in-tournament is an oriented graph, where the negative neighborhood of every vertex induc...
In this thesis we contribute with new theoretical results and algorithms to the research area relate...