Results 1 to 10 of about 746 (100)
PELABELAN ODD-GRACEFUL PADA GRAF PRODUK SISIR
Gnanajothi defined a graph with edges to be odd-graceful if there is an injective function such that if every edge is labelled with the resulting edge labels are . She proved that the graph obtained by joining one pendant to every vertex in is odd-
Juan Daniel +3 more
doaj +2 more sources
The local vertex anti-magic coloring for certain graph operations. [PDF]
Uma L, Rajasekaran G.
europepmc +2 more sources
Growable realizations: a powerful approach to the Buratti-Horak-Rosa Conjecture [PDF]
Label the vertices of the complete graph Kv with the integers {0, 1, . . . , v − 1} and define the length of the edge between x and y to be min(|x−y|, v−|x−y|). Let L be a multiset of size v − 1 with underlying set contained in {1, . . . , bv/2c}.
M. A. Ollis +3 more
semanticscholar +1 more source
l-HILBERT MEAN LABELING OF SOME PATH RELATED GRAPHS
Let be a graph with vertices and edges. The th hilbert number is denoted by and is defined by where A - hilbert mean labeling is an injective function , where that induces a bijection defined by for all . A graph which admits such labeling is
R. Pappathi, M. P. Syed Ali Nisaya
semanticscholar +1 more source
Supermagic Graphs with Many Different Degrees
Let G = (V, E) be a graph with n vertices and e edges. A supermagic labeling of G is a bijection f from the set of edges E to a set of consecutive integers {a, a + 1, . . .
Kovář Petr +3 more
doaj +1 more source
On L(2, 1)-Labelings of Oriented Graphs
We extend a result of Griggs and Yeh about the maximum possible value of the L(2, 1)-labeling number of a graph in terms of its maximum degree to oriented graphs.
Colucci Lucas, Győri Ervin
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On Edge H-Irregularity Strengths of Some Graphs
For a graph G an edge-covering of G is a family of subgraphs H1, H2, . . . , Ht such that each edge of E(G) belongs to at least one of the subgraphs Hi, i = 1, 2, . . . , t. In this case we say that G admits an (H1, H2, . . . , Ht)-(edge) covering.
Naeem Muhammad +4 more
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Vertex Magic Labeling On V_4 for Cartesian product of two cycles
Let V4 be an abelian group under multiplication. Let g: E(G) → V4. Then the vertex magic labeling on V4 is induced as g : V(G) → V4 such that g (v) = ∏ g(uv) u where the product is taken over all edges uv of G incident at v is constant.
V. A. Mary
semanticscholar +1 more source
Total and Strong Edge Colorings on Human Chain Network
In this paper, we have determined total chromatic and strong chromatic index of human chain network.
J. Kavitha, K. Anitha
semanticscholar +1 more source
Divided square difference cordial Labeling of join some spider graphs [PDF]
Let G be a graph with its vertices and edges. On defining bijective function ρ:V(G) →{0,1,...,p}. For each edge assign the label with 1 if ρ*(ab)= | ρ(a)2−ρ(b)2/ρ(a)−ρ(b) | is odd or 0 otherwise such that |eρ(1) − eρ(0)| ≤ 1 then the labeling is called ...
Christy T., Palani G.
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