Show simple item record

dc.creatorJeyanthi, P.es
dc.creatorKalaiyarasi, R.es
dc.creatorRamya, D.es
dc.creatorDevi, T. Sarathaes
dc.date2017-03-23
dc.date.accessioned2025-10-06T15:04:57Z
dc.date.available2025-10-06T15:04:57Z
dc.identifierhttps://www.revistaproyecciones.cl/index.php/proyecciones/article/view/1318
dc.identifier10.4067/S0716-09172016000400004
dc.identifier.urihttps://revistaschilenas.uchile.cl/handle/2250/255488
dc.descriptionLet G = (V, E) be a graph with p vertices and q edges. A graph G is said to be skolem odd difference mean if there exists a function f : V(G) → {0, 1, 2, 3,...,p+3q — 3} satisfying f is 1-1 and the induced map f * : E(G) →{1, 3, 5,..., 2q-1} defined by f * (e) = [(f(u)-f(v))/2] is a bijection. A graph that admits skolem odd difference mean labeling is called skolem odd difference mean graph. We call a skolem odd difference mean labeling as skolem even vertex odd difference mean labeling if all vertex labels are even. A graph that admits skolem even vertex odd difference mean labeling is called skolem even vertex odd difference mean graph.In this paper we prove that graphs B(m,n) : Pw, (PmõSn), mPn, mPn U tPs and mK 1,n U tK1,s admit skolem odd difference mean labeling. If G(p, q) is a skolem odd differences mean graph then p≥ q. Also, we prove that wheel, umbrella, Bn and Ln are not skolem odd difference mean graph.es
dc.formatapplication/pdf
dc.languagespa
dc.publisherUniversidad Católica del Norte.en
dc.relationhttps://www.revistaproyecciones.cl/index.php/proyecciones/article/view/1318/1030
dc.rightsCopyright (c) 2016 Proyecciones. Journal of Mathematicsen
dc.rightshttps://creativecommons.org/licenses/by/4.0en
dc.sourceProyecciones (Antofagasta); Vol. 35 No. 4 (2016); 405-415en
dc.sourceProyecciones. Revista de Matemática; Vol. 35 Núm. 4 (2016); 405-415es
dc.source0717-6279
dc.source10.22199/issn.0717-6279-2016
dc.titleSome results on skolem odd difference mean labelinges
dc.typeinfo:eu-repo/semantics/article
dc.typeinfo:eu-repo/semantics/publishedVersion


This item appears in the following Collection(s)

Show simple item record