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Modular Irregular Labeling on Double-Star and Friendship Graphs [PDF]
A modular irregular graph is a graph that admits a modular irregular labeling. A modular irregular labeling of a graph G of order n is a mapping of the set of edges of the graph to 1,2,…,k such that the weights of all vertices are different.
K. A. Sugeng +3 more
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The Modular Irregularity Strength of C_n⊙mK_1
Let G(V, E) be a graph with order n with no component of order 2. An edge k-labeling α: E(G) →{1,2,…,k} is called a modular irregular k-labeling of graph G if the corresponding modular weight function wt_ α:V(G) → Z_n defined by wt_ α(x) =Ʃ_(xyϵE(G)) α ...
Putu Kartika Dewi
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For a simple, undirected graph G with, at most one isolated vertex and no isolated edges, a labeling f:E(G)→{1,2,…,k1} of positive integers to the edges of G is called irregular if the weights of each vertex of G has a different value.
Fredrylo Alberth Noel Joddy Apituley +2 more
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Irregularity and Modular Irregularity Strength of Wheels
It is easily observed that the vertices of a simple graph cannot have pairwise distinct degrees. This means that no simple graph of the order of at least two is, in this way, irregular. However, a multigraph can be irregular.
Martin Bača +2 more
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Modular Irregular Labeling on Firecrackers Graphs
Let G= (V, E) be a graph order n and an edge labeling ψ: E→{1,2,…,k}. Edge k labeling ψ is to be modular irregular -k labeling if exist a bijective map σ: V→Zn with σ(x)= ∑yϵv ψ(xy)(mod n). The modular irregularity strength of G (ms(G))is a minimum positive integer k such that G have a modular irregular labeling. If the modular irregularity strength is
Dermawan Lase +2 more
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Modular Irregular Labeling On Complete Graphs
Let G be a simple graph of n order. An edge labeling such that the weights of all vertex are different and elements of the set modulo n, are called a modular irregular labeling. The modular irregularity strength of G is a minimum positive integer k such that G have a modular irregular labeling.
Indah Chairun Nisa +2 more
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Modular irregularity strength of graphs
We introduce a modular irregularity strength of graphs as modification of the well-known irregularity strength. We obtain some estimation on modular irregularity strength and determine the exact values of this parameter for five families of graphs.
Martin Baca +3 more
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Modular irregularity strength of disjoint union of cycle-related graph [PDF]
Let G = (V,E) be a graph with a vertex set V and an edge set E of G, with order n. Modular irregular labeling of a graph G is an edge k-labeling φ:E → {1, 2,…,k} such that the modular weight of all vertices is all different. The modular weight is defined
Barack Zeveliano Zidane +1 more
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Modular irregularity strength of the corona product of graphs [PDF]
Zeveliano Zidane Barack +3 more
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Optimizing hybrid network topologies in communication networks through irregularity strength. [PDF]
Naqvi SAA +5 more
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