CUBIC GRAF METRIC DIMENSIONS OF CERTAIN
Slater (1975) and Harary & Melter (1976) independently introduced the concept of resolving set and metric dimension of a graph. Let G = (V,E) be a connected graph. We show that dim(G3) = 3 if the order of G3 is a multiple of 4, otherwise dim(G3) = 4. We also give some resolving sets for this gra...
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id-itb.:168572017-09-27T14:41:43ZCUBIC GRAF METRIC DIMENSIONS OF CERTAIN HANTORO, PUDJO Indonesia Theses cubic graph, resolving set, metric dimension INSTITUT TEKNOLOGI BANDUNG https://digilib.itb.ac.id/gdl/view/16857 Slater (1975) and Harary & Melter (1976) independently introduced the concept of resolving set and metric dimension of a graph. Let G = (V,E) be a connected graph. We show that dim(G3) = 3 if the order of G3 is a multiple of 4, otherwise dim(G3) = 4. We also give some resolving sets for this graph. text |
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Institut Teknologi Bandung |
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Institut Teknologi Bandung Library |
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Asia |
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Indonesia Indonesia |
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Indonesia |
| description |
Slater (1975) and Harary & Melter (1976) independently introduced the concept of resolving set and metric dimension of a graph. Let G = (V,E) be a connected graph. We show that dim(G3) = 3 if the order of G3 is a multiple of 4, otherwise dim(G3) = 4. We also give some resolving sets for this graph. |
| format |
Theses |
| author |
HANTORO, PUDJO |
| spellingShingle |
HANTORO, PUDJO CUBIC GRAF METRIC DIMENSIONS OF CERTAIN |
| author_facet |
HANTORO, PUDJO |
| author_sort |
HANTORO, PUDJO |
| title |
CUBIC GRAF METRIC DIMENSIONS OF CERTAIN |
| title_short |
CUBIC GRAF METRIC DIMENSIONS OF CERTAIN |
| title_full |
CUBIC GRAF METRIC DIMENSIONS OF CERTAIN |
| title_fullStr |
CUBIC GRAF METRIC DIMENSIONS OF CERTAIN |
| title_full_unstemmed |
CUBIC GRAF METRIC DIMENSIONS OF CERTAIN |
| title_sort |
cubic graf metric dimensions of certain |
| url |
https://digilib.itb.ac.id/gdl/view/16857 |
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1820745474960785408 |