Results 21 to 30 of about 2,584 (237)
Total irregularity strength for product of two paths
In this paper we define a totally irregular total labeling for Cartesian and strong product of two paths, which is at the same time vertex irregular total labeling and also edge irregular total labeling.
Muhammad Kamran Siddiqui +2 more
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On Total Edge Irregularity Strength of Staircase Graphs and Related Graphs [PDF]
Summary: Let \(G=(V(G),E(G))\) be a connected simple undirected graph with non empty vertex set \(V(G) \)and edge set \(E(G)\). For a positive integer \(k\), by an edge irregular total \(k\)-labeling we mean a function \(f \colon V(G) \cup E(G) \rightarrow \{1,2,\ldots,k\}\) such that for each two edges \(ab\) and \(cd\), it follows that \(f(a)+f(ab)+f(
Susanti, Yeni +2 more
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TOTAL EDGE IRREGULAR LABELING FOR TRIANGULAR GRID GRAPHS AND RELATED GRAPHS
Let be a graph with and are the set of its vertices and edges, respectively. Total edge irregular -labeling on is a map from to satisfies for any two distinct edges have distinct weights. The minimum for which the satisfies the labeling is spoken
Muhammad Nurul Huda, Yeni Susanti
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On Edge Irregular Total k-labeling and Total Edge Irregularity Strength of Barbell Graphs
Abstract Let G be a connected graph with a non empty vertex set V(G) and edge set E(G). An edge irregular total k-labeling of a graph G is a labeling λ : V(G) ⋃ E(G) → {1, 2, …, k}, so that every two different edges have different weights.
Melli Aftiana, Diari Indriati
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Total edge irregularity strength of subdivision of star
This research is the development from Siddiqui's research on edge irregularity strength of subdivision of star.
Hinding, Nurdin +2 more
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On irregularity strength of disjoint union of friendship graphs
We investigate the vertex total and edge total modication of the well-known irregularity strength of graphs. We have determined the exact values of the total vertex irregularity strength and the total edge irregularity strength of a disjoint union of ...
Ali Ahmad, Martin Baca, Muhammad Numan
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Total Face Irregularity Strength of Grid and Wheel Graph under K-Labeling of Type (1, 1, 0)
In this study, we used grids and wheel graphs G=V,E,F, which are simple, finite, plane, and undirected graphs with V as the vertex set, E as the edge set, and F as the face set.
Aleem Mughal, Noshad Jamil
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Total Edge Irregularity Strength of Butterfly Networks
Given a graph G (V, E) a labeling : VE{1, 2... k} is called an edge irregular total k-labeling if for every pair of distinct edges uv and xy, (u) + (uv) + (v) (x) + (xy) + (y). The minimum k for which G has an edge irregular total k-labeling is called the total edge irregularity strength of G.
S. Teresa Arockiamary +2 more
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On -irregularity strength of ladders and fan graphs
We investigate modifications of the well-known irregularity strength of graphs, namely, total (vertex, edge) -irregularity strengths. Recently the bounds and precise values for some families of graphs concerning these parameters have been determined.
Faraha Ashraf +3 more
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Total Edge Irregularity Strength of q Tuple Book Graphs
Let G(V, E) be a simple, undirected, and finite graph with a vertex set V and an edge set E. An edge irregular total k-labelling is a function f from the set V \cup E to the set of non-negative integer set (1, 2, ... , k) such that any two different edges in E have distinct weights.
Lucia Ratnasari +3 more
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