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Constructions of H-antimagic graphs using smaller edge-antimagic graphs
ArticleAbstract: A simple graph G - (V, E) admits an H-covering if every edge in E belongs at least to one subgraph oPalabras claves:(Super) (a,d)-H-antimagic labeling, H-coveringAutores:Dafik D., Martin Bača, Semaničova-Fenovciková A., Slamin, Tanna D.Fuentes:scopusLadders and fan graphs are cycle-antimagic
ArticleAbstract: A simple graph G = (V, E) admits an H-covering if every edge in E belongs to at least one subgraph oPalabras claves:(Super) (a,d)-H-antimagic total labeling, Cycle-antimagic labeling, fan graph, H-covering, LadderAutores:Jeyanthi P., Martin Bača, Muthuraja N.T., Selvagopal P.N., Semaničova-Fenovciková A.Fuentes:scopusOn (F,H)-sim-magic labelings of graphs
ArticleAbstract: A simple graph G(V,E) admits an H-covering if every edge in G belongs to a subgraph of G isomorphicPalabras claves:(F, Cartesian product, H)-sim-(super)magic, H-(super)magic, H-covering, join productAutores:Ashari Y.F., Martin Bača, Salman A.N.M., Semaničova-Fenovciková A., Simanjuntak R.Fuentes:scopusOn H-antimagicness of Cartesian product of graphs
ArticleAbstract: A graph G = (V (G), E(G)) admits an H-covering if every edge in E belongs to a subgraph of G isomorpPalabras claves:Cartesian product, H-covering, Partition of set, Super (a, d) -H-antimagic graphAutores:Martin Bača, Semaničova-Fenovciková A., Umar M.A., Welyyanti D.Fuentes:scopusOn total h-irregularity strength of the disjoint union of graphs
ArticleAbstract: A simple graph G admits an H-covering if every edge in E(G) belongs to at least to one subgraph of GPalabras claves:copies of graphs, H-covering, H-irregular labeling, total H-irregularity strength, union of graphsAutores:Ashraf F., López S., Martin Bača, Muntaner-Batle F., Oshima A., Semaničova-Fenovciková A.Fuentes:scopusTwo constructions of H-antimagic graphs
ArticleAbstract: Let H be a graph. A graph G=(V,E) admits an H-covering if every edge in E belongs to a subgraph of GPalabras claves:(a,d)-H-antimagic graph, Corona of graphs, H-covering, Subdivision of edges, Super (a,d)-H-antimagic graphAutores:Lascsáková M., Martin Bača, Semaničova-Fenovciková A.Fuentes:scopusWheels are Cycle-Antimagic
ArticleAbstract: A simple graph G admits an H-covering if every edge in E(G) belongs to a subgraph of G isomorphic toPalabras claves:(super) (a, d)-H-antimagic total labeling, Cycle-antimagic labeling, H-covering, WheelAutores:Lascsáková M., Martin Bača, Miller M., Ryan J., Semaničova-Fenovciková A.Fuentes:scopus