TOPOLOGICAL INTEGER ADDITIVE SET-LABELING IN STAR GRAPH
A topological set-labeling of a graph is a set-labeling ( ) ( ) where ( ( )) is a topology of a non-empty finite set and ( ) be its power set. An integer additive set-labeling is an injective function ( ) ( ) whose associated function ( ) ( ) is defined by ( ) ( ) ( ) ( ) for a finite non-negative i...
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id-itb.:338012019-01-29T15:49:03ZTOPOLOGICAL INTEGER ADDITIVE SET-LABELING IN STAR GRAPH Medicia Radiapradana, Hafizh Matematika Indonesia Final Project star graph, topological integer additive set-labeling in star graph INSTITUT TEKNOLOGI BANDUNG https://digilib.itb.ac.id/gdl/view/33801 A topological set-labeling of a graph is a set-labeling ( ) ( ) where ( ( )) is a topology of a non-empty finite set and ( ) be its power set. An integer additive set-labeling is an injective function ( ) ( ) whose associated function ( ) ( ) is defined by ( ) ( ) ( ) ( ) for a finite non-negative integer set . A topological integer additive set-labeling of a graph is an integer additive set-labeling ( ) ( ) * + where ( ( )) is a topology of a non-empty non-negative integer set . a graph that satisfy a topological integer additive set-labeling is called topologically integer additive set-labeled graph or a TIASL graph. Given a non-empty non-negative integer set , a topological integer additive set-labeling can be done to a graph that meets some certain conditions. This final assignment will look for a set with a minimal order that satisfies TIASL for a star graph . text |
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Matematika Medicia Radiapradana, Hafizh TOPOLOGICAL INTEGER ADDITIVE SET-LABELING IN STAR GRAPH |
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A topological set-labeling of a graph is a set-labeling ( ) ( ) where ( ( )) is a topology of a non-empty finite set and ( ) be its power set. An integer additive set-labeling is an injective function ( ) ( ) whose associated function ( ) ( ) is defined by ( ) ( ) ( ) ( ) for a finite non-negative integer set . A topological integer additive set-labeling of a graph is an integer additive set-labeling ( ) ( ) * + where ( ( )) is a topology of a non-empty non-negative integer set . a graph that satisfy a topological integer additive set-labeling is called topologically integer additive set-labeled graph or a TIASL graph. Given a non-empty non-negative integer set , a topological integer additive set-labeling can be done to a graph that meets some certain conditions. This final assignment will look for a set with a minimal order that satisfies TIASL for a star graph . |
format |
Final Project |
author |
Medicia Radiapradana, Hafizh |
author_facet |
Medicia Radiapradana, Hafizh |
author_sort |
Medicia Radiapradana, Hafizh |
title |
TOPOLOGICAL INTEGER ADDITIVE SET-LABELING IN STAR GRAPH |
title_short |
TOPOLOGICAL INTEGER ADDITIVE SET-LABELING IN STAR GRAPH |
title_full |
TOPOLOGICAL INTEGER ADDITIVE SET-LABELING IN STAR GRAPH |
title_fullStr |
TOPOLOGICAL INTEGER ADDITIVE SET-LABELING IN STAR GRAPH |
title_full_unstemmed |
TOPOLOGICAL INTEGER ADDITIVE SET-LABELING IN STAR GRAPH |
title_sort |
topological integer additive set-labeling in star graph |
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https://digilib.itb.ac.id/gdl/view/33801 |
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