Browsing MIPA by Title
Now showing items 74-81 of 81
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Total Vertex Irregular Labeling of Complete Bipartite Graphs
(JCMCC, 2005) -
Total Vertex Irregularity Strength of the Disjoint Union of Sun Graphs
(International Journal of Combinatorics, 2012)A vertex irregular total $k$-labeling of a graph $G$ with vertex set $V$ and edge set $E$ is an assignment of positive integer labels $\{1,2,...,k\}$ to both vertices and edges so that the weights calculated at vertices ... -
Total vertex irregularity strength of wheel related graphs
(Australasian Journal of Combinatorics, 2011)For a simple graph G with vertex set V (G) and edge set E(G), a labeling φ : V (G) ∪ E(G) → {1, 2, . . . , k} is called a vertex irregular total klabeling of G if for any two different vertices x and y, their weights wt(x) ... -
Undur-Undur Darat (Myrmeleon sp.) sebagai Obat Alternatif Diabetes Melitus
(2015-03-17)Diabetes Melitus adalah golongan penyakit kronis yang ditandai dengan peningkatan kadar gula dalam darah sebagai akibat adanya gangguan sistem metabolisme dalam tubuh, dimana organ pankreas tidak mampu memproduksi hormon ... -
Vertex-antimagic total labelings of graphs
(Discussiones Mathematicae Graph Theory, 2003)In this paper we introduce a new type of graph labeling for a graph G(V;E) called an (a; d)-vertex-antimagic total labeling. In this labeling we assign to the vertices and edges the consecutive integers from 1 to |V| + |E| ... -
Vertex-magic total labeling of the union of suns
(Ars Combinatoria, 2012)Let $G$ be a graph with vertex set $V=V(G)$ and edge set $E=E(G)$ and let $e=\vert E(G) \vert$ and $v=\vert V(G) \vert$. A one-to-one map $\lambda$ from $V\cup E$ onto the integers $\{ 1,2, ..., v+e \}$ is called {\it ... -
Vertex-magic total labelings of disconnected graphs
(Journal of Prime Research in Mathematics, 2006)Let $G$ be a graph with vertex set $V=V(G)$ and edge set $E=E(G)$ and let $e=\vert E(G) \vert$ and $v=\vert V(G) \vert$. A one-to-one map $\lambda$ from $V\cup E$ onto the integers $\{ 1,2, ..., v+e \}$ is called {\it ...