AbstractWe study zero-sum partitions of subsets in abelian groups, and apply the results to the study of anti-magic trees. Extension to the nonabelian case is also given
Let A be a nontrivial abelian group. A simple graph G = (V,E) is A-antimagic, if there exists an edg...
AbstractThe problem of classifying pairs consisting of a finite Abelian group and a subgroup leads t...
Let $A$ be a non-trivial abelian group. A connected simple graph $G = (V, E)$ is $A$-\textbf{antimag...
AbstractWe study zero-sum partitions of subsets in abelian groups, and apply the results to the stud...
The following problem has been known since the 80's. Let $\Gamma$ be an Abelian group of order $m$ (...
An antimagic labeling of a graph G(V,E) is a bijection f mapping from E to the set {1,2,…, |E|}, so ...
AbstractLet G=(V,E) be a finite graph and let (A,+) be an abelian group with identity 0. Then G is A...
AbstractAn anti-magic labeling of a finite simple undirected graph with p vertices and q edges is a ...
AbstractWe give an overview of zero-sum theory in finite abelian groups, a subfield of additive grou...
A labeled set partition is a partition of a set of integers whose arcs are labeled by nonzero elemen...
Let A be a nontrivial abelian group and A* = A \ {0}. A graph is A-magic if there exists an edge lab...
Let A be a nontrivial additive abelian group and A* = A \ {0}. A graph is A-magic if there exists an...
Let $A$ be a nontrivial abelian group. A connected simple graph $G = (V, E)$ is $A$-\textbf{antimagi...
AbstractRecently the following theorem in combinatorial group theory has been proved: LetGbe a finit...
AbstractKotzig and Rosa conjectured that every tree admits an edge-magic total labeling. Enomoto et ...
Let A be a nontrivial abelian group. A simple graph G = (V,E) is A-antimagic, if there exists an edg...
AbstractThe problem of classifying pairs consisting of a finite Abelian group and a subgroup leads t...
Let $A$ be a non-trivial abelian group. A connected simple graph $G = (V, E)$ is $A$-\textbf{antimag...
AbstractWe study zero-sum partitions of subsets in abelian groups, and apply the results to the stud...
The following problem has been known since the 80's. Let $\Gamma$ be an Abelian group of order $m$ (...
An antimagic labeling of a graph G(V,E) is a bijection f mapping from E to the set {1,2,…, |E|}, so ...
AbstractLet G=(V,E) be a finite graph and let (A,+) be an abelian group with identity 0. Then G is A...
AbstractAn anti-magic labeling of a finite simple undirected graph with p vertices and q edges is a ...
AbstractWe give an overview of zero-sum theory in finite abelian groups, a subfield of additive grou...
A labeled set partition is a partition of a set of integers whose arcs are labeled by nonzero elemen...
Let A be a nontrivial abelian group and A* = A \ {0}. A graph is A-magic if there exists an edge lab...
Let A be a nontrivial additive abelian group and A* = A \ {0}. A graph is A-magic if there exists an...
Let $A$ be a nontrivial abelian group. A connected simple graph $G = (V, E)$ is $A$-\textbf{antimagi...
AbstractRecently the following theorem in combinatorial group theory has been proved: LetGbe a finit...
AbstractKotzig and Rosa conjectured that every tree admits an edge-magic total labeling. Enomoto et ...
Let A be a nontrivial abelian group. A simple graph G = (V,E) is A-antimagic, if there exists an edg...
AbstractThe problem of classifying pairs consisting of a finite Abelian group and a subgroup leads t...
Let $A$ be a non-trivial abelian group. A connected simple graph $G = (V, E)$ is $A$-\textbf{antimag...
DOI
Add to ORKG