Results 31 to 40 of about 4,954 (163)
Cycles and transitivity by monochromatic paths in arc-coloured digraphs
A digraph D is an m-coloured digraph if its arcs are coloured with m colours. If D is an m-coloured digraph and a∈A(D), then colour(a) will denote the colour has been used on a.
Enrique Casas-Bautista +2 more
doaj +1 more source
On the existence and number of $(k+1)$-kings in $k$-quasi-transitive digraphs
Let $D=(V(D), A(D))$ be a digraph and $k \ge 2$ an integer. We say that $D$ is $k$-quasi-transitive if for every directed path $(v_0, v_1,..., v_k)$ in $D$, then $(v_0, v_k) \in A(D)$ or $(v_k, v_0) \in A(D)$.
Galeana-Sánchez, Hortensia +2 more
core +1 more source
Towards transitive-free digraphs
In a digraph $D$, an arc $e=(x,y) $ in $D$ is considered transitive if there is a path from $x$ to $y$ in $D- e$. A digraph is transitive-free if it does not contain any transitive arc. In the Transitive-free Vertex Deletion (TVD) problem, the goal is to find at most $k$ vertices $S$ such that $D-S$ has no transitive arcs.
Ankit Abhinav +2 more
openaire +3 more sources
Highly Arc Transitive Digraphs
A digraph is said to be (G,s) transitive if G acts as a group of automorphisms which is transitive on length s edge sequences. The author constructs examples \(C_ r(v,s)\) with vertex set \(Z_ r\times Z^ s_ v\) with automorphism group \(S_ v\) wr \(Z_ r\) and shows it is (G,s) arc transitive but not \((G,s+1)\) arc transitive for any s.
openaire +2 more sources
Reachability relations, transitive digraphs and groups
In A. Malnic, D. Marusic, N. Seifter, P. Sparl and B. Zgrablic, Reachability relations in digraphs, Europ. J. Combin. 29 (2008), 1566–1581, it was shown that properties of digraphs such as growth, property Z , and number of ends are reflected by the properties of certain reachability relations defined on the vertices of the corresponding digraphs.
Malnič, Aleksander +3 more
openaire +4 more sources
Existence of acyclic matching and Morse complex on transitive digraphs
For any digraph, there exists a transitive closure. The transitive digraph is a discrete geometric object which has a close relationship with simplicial complex.
Chong Wang, Shiquan Ren
doaj +1 more source
Abstract Artificial intelligence (AI)‐enabled digital technologies have the potential to transform agriculture by supporting decision‐making and automating operations. However, their limited adoptions and scholars’ atheoretical explorations constrain our understanding.
Guoqing Zhao +5 more
wiley +1 more source
Unpacking Entrepreneurial Ecosystem Elements: Insights Into Drivers of Entrepreneurial Activity
ABSTRACT Thriving entrepreneurial ecosystems (EEs) are instrumental in new enterprise creation and growth, as they provide vital support for entrepreneurial activity. However, as this support may be context‐specific, the existing literature has yet to capture the contextual factors that shape the contributions of EEs.
Mohamed Yacine Haddoud +4 more
wiley +1 more source
To identify the I4.0 challenges and sub‐challenges by using literature review for the ready reference of practitioners and future researchers. To develop hierarchical models (Interpretive Structural Modelling [ISM] and Interpretive Ranking Process [IRP]) of the identified challenges for their effective mitigation for the successful adoption of I4.0 ...
Rupen Trehan +7 more
wiley +1 more source
Enumerations of finite topologies associated with a finite graph
The number of topologies and non-homeomorphic topologies on a fixed finite set are now known up to $n=18$, $n=16$ but still no complete formula yet (Sloane). There are one to one correspondence among topologies, preorder and digraphs. In this article, we
Kim, Dongseok +2 more
core +1 more source

