PELABELAN TOTAL SISI TAK BERATURAN
<b>Abstract :</b><p align=\"justify\"> <br /> Let G = (V, E) be a graph with V(G) is its vertex set and E(G) is its edge set. Find the minimum value of k so that all vertices and edges can be labelled by 1, 2, ..., k (labels can be repeated), and having the propert...
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id-itb.:52162006-08-04T07:26:42ZPELABELAN TOTAL SISI TAK BERATURAN (NIM : 20199005), Asmiati Indonesia Theses INSTITUT TEKNOLOGI BANDUNG https://digilib.itb.ac.id/gdl/view/5216 <b>Abstract :</b><p align=\"justify\"> <br /> Let G = (V, E) be a graph with V(G) is its vertex set and E(G) is its edge set. Find the minimum value of k so that all vertices and edges can be labelled by 1, 2, ..., k (labels can be repeated), and having the property that all the weights of edges on G are different. The value of k is called the edge total irregularity strength of graph G, by notation tes(G). <br /> <p align=\"justify\">In this thesis, we shall show the general properties of the edge total irregularity strength of a graph. In particular, we find the strength for the following graphs: paths, book graphs, stars, complete bipartit and the disjoint union of some graphs. text |
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<b>Abstract :</b><p align=\"justify\"> <br />
Let G = (V, E) be a graph with V(G) is its vertex set and E(G) is its edge set. Find the minimum value of k so that all vertices and edges can be labelled by 1, 2, ..., k (labels can be repeated), and having the property that all the weights of edges on G are different. The value of k is called the edge total irregularity strength of graph G, by notation tes(G). <br />
<p align=\"justify\">In this thesis, we shall show the general properties of the edge total irregularity strength of a graph. In particular, we find the strength for the following graphs: paths, book graphs, stars, complete bipartit and the disjoint union of some graphs. |
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Theses |
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(NIM : 20199005), Asmiati |
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(NIM : 20199005), Asmiati PELABELAN TOTAL SISI TAK BERATURAN |
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(NIM : 20199005), Asmiati |
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(NIM : 20199005), Asmiati |
title |
PELABELAN TOTAL SISI TAK BERATURAN |
title_short |
PELABELAN TOTAL SISI TAK BERATURAN |
title_full |
PELABELAN TOTAL SISI TAK BERATURAN |
title_fullStr |
PELABELAN TOTAL SISI TAK BERATURAN |
title_full_unstemmed |
PELABELAN TOTAL SISI TAK BERATURAN |
title_sort |
pelabelan total sisi tak beraturan |
url |
https://digilib.itb.ac.id/gdl/view/5216 |
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