AbstractIn this paper we collect a substantial number of challenging open problems and conjectures on connectivity, paths, trees and cycles in tournaments and classes of digraphs which contain tournaments as a subclass. The list is by no means exhaustive but is meant to show that the area has a large number of interesting open problems. We also mention problems for general digraphs when they are relevant in the context
AbstractIf x is a vertex of a digraph D, then we denote by d+(x) and d-(x) the outdegree and the ind...
AbstractWe study different classes of digraphs, which are generalizations of tournaments, to have th...
AbstractWe consider the so-called Path Partition Conjecture for digraphs which states that for every...
AbstractIn this paper we collect a substantial number of challenging open problems and conjectures o...
We survey results concerning various generalizations of tournaments. The reader will see that tourna...
In this thesis we contribute with new theoretical results and algorithms to the research area relate...
AbstractWe survey results on the sequential and parallel complexity of hamiltonian path and cycle pr...
AbstractIn this paper we introduce a generalization of digraphs that are locally tournaments (and he...
AbstractWe consider two generalizations of tournaments, locally semicomplete digraphs introduced in ...
AbstractA digraph T is called a local tournament if for every vertex x of T, the set of in-neighbors...
This thesis mainly deals with the existence of directed cycles and directed paths (or short: cycles ...
A digraph D is called semicomplete if for each pair of distinct vertices u, v {dollar}\\in{dollar} V...
A digraph without loops, multiple arcs and cycles of length two is called a local tournament if the ...
The domination graph of a digraph has the same vertices as the digraph with an edge between two vert...
AbstractA digraph without loops, multiple arcs and directed cycles of length two is called a local t...
AbstractIf x is a vertex of a digraph D, then we denote by d+(x) and d-(x) the outdegree and the ind...
AbstractWe study different classes of digraphs, which are generalizations of tournaments, to have th...
AbstractWe consider the so-called Path Partition Conjecture for digraphs which states that for every...
AbstractIn this paper we collect a substantial number of challenging open problems and conjectures o...
We survey results concerning various generalizations of tournaments. The reader will see that tourna...
In this thesis we contribute with new theoretical results and algorithms to the research area relate...
AbstractWe survey results on the sequential and parallel complexity of hamiltonian path and cycle pr...
AbstractIn this paper we introduce a generalization of digraphs that are locally tournaments (and he...
AbstractWe consider two generalizations of tournaments, locally semicomplete digraphs introduced in ...
AbstractA digraph T is called a local tournament if for every vertex x of T, the set of in-neighbors...
This thesis mainly deals with the existence of directed cycles and directed paths (or short: cycles ...
A digraph D is called semicomplete if for each pair of distinct vertices u, v {dollar}\\in{dollar} V...
A digraph without loops, multiple arcs and cycles of length two is called a local tournament if the ...
The domination graph of a digraph has the same vertices as the digraph with an edge between two vert...
AbstractA digraph without loops, multiple arcs and directed cycles of length two is called a local t...
AbstractIf x is a vertex of a digraph D, then we denote by d+(x) and d-(x) the outdegree and the ind...
AbstractWe study different classes of digraphs, which are generalizations of tournaments, to have th...
AbstractWe consider the so-called Path Partition Conjecture for digraphs which states that for every...