Results 1 to 10 of about 2,584 (237)
Total edge irregularity strength of some cycle related graphs
An edge irregular total k-labeling f : V ∪ E → 1,2, ..., k of a graph G = (V,E) is a labeling of vertices and edges of G in such a way that for any two different edges uv and u'v', their weights f(u)+f(uv)+f(v) and f(u')+f(u'v')+f(v') are distinct.
Ramalakshmi Rajendran, Kathiresan KM
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Total edge irregularity strength of quadruplet and quintuplet book graphs [PDF]
Let G= (V, E) be a finite, simple and undirected graph with a vertex set V and an edge set E. An edge irregular total k-labelling is a function f : V ᴗE → {1,2,…,k} such that for any two different edges xy and x’y’ in E, their weights are distinct.
Ratnasari Lucia +3 more
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On total edge irregularity strength of polar grid graph [PDF]
For a graph $G $, an edge irregular total $r $-labelling $\pi :V \cup E \to \{{1,2,3, \ldots ,r} \} $ is a labelling for edges and vertices of a graph $G $ in such a way that the weights of any two different edges are distinct. The minimum for which $G $
F. Salama
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TOTAL EDGE IRREGULARITY STRENGTH DARI GRAF K_n-{e}
In this paper we determine the total edge irregularity strength of , that is a complete graph in which one of its edge has been removed. To do so, we make three cases.
. MUARDI, QURRATUL AINI, , IRWANSYAH
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TOTAL EDGE AND VERTEX IRREGULAR STRENGTH OF TWITTER NETWORK
Twitter data can be converted into a graph where users can represent the vertices. Then the edges can be represented as relationships between users. This research focused on determining the total edge irregularity strength (tes) and the total vertices ...
Edy Saputra Rusdi, Nur Hilal A. Syahrir
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Optimizing hybrid network topologies in communication networks through irregularity strength [PDF]
Graph theory has emerged as an influential tool for communication network design and analysis, especially for designing hybrid network topologies for local area networks (LANs).
Syed Aqib Abbas Naqvi +5 more
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On total edge irregularity strength of centralized uniform theta graphs
Let G = ( V , E ) be a simple connected and undirected graph. Let f : V ∪ E → { 1 , 2 , … , k } be a total labeling of G . The weight of an edge u v is defined by w f ( u v ) = f ( u ) + f ( v ) + f ( u v ) .
Riyan Wicaksana Putra, Yeni Susanti
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Computing the total H-irregularity strength of edge comb product of graphs
A simple undirected graph = (V Γ, EΓ) admits an H-covering if every edge in E belongs to at least one subgraph of that is isomorphic to a graph H. For any graph admitting H-covering, a total labelling β : VΓ ∪EΓ→{1, 2, …, p} is called an H-irregular ...
Wahyujati Mohamad Fahruli, Susanti Yeni
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Further Results on (a, d) -total Edge Irregularity Strength of Graphs
Consider a simple graph on vertices and edges together with a total labeling . Then ρ is called total edge irregular labeling if there exists a one-to-one correspondence, say defined by for all where Also, the value is said to be the edge weight
MUTHUGURUPACKIAM1 K +3 more
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Total Absolute Difference Edge Irregularity Strength of Graphs
We introduce a new graph characteristic, the total absolute difference edge irregularity strength. We obtain the estimation on the total absolute difference edge irregularity strength and determine the precise values for some families of graphs.
Ramalakshmi, R., Kathiresan, Km.
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