JEMBATAN PADA GRAF FUZZY INTUITIONISTIC
Unisda Journal of Mathematics and Computer Science (UJMC)
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ISSN |
2579-907X 2460-3333 |
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Authentication Code |
dc |
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Title Statement |
JEMBATAN PADA GRAF FUZZY INTUITIONISTIC |
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Added Entry - Uncontrolled Name |
Rohmaniah, Siti Alfiatur Surarso, Bayu Irawanto, Bambang Universitas Islam Darul 'Ulum Lamongan Universitas Diponegoro Universitas Diponegoro |
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Summary, etc. |
An intuitionistic fuzzy graph consist of a couples of node sets V and set of edges E which the sum of degree membership and degree non membership each of nodes and each of edges in closed interval [0,1], the degree membership each of edges is less than or equal with the minimum of degree membership each of related nodes, and degree non membership each of edges is less than or equal with the maximum degree non membership each of related nodes. An intuitionistic fuzzy graph H can be said as intuitionistic fuzzy subgraph from intuitionistic fuzzy graph G if node set V of H is subset of node set V of G and edge set E of H is subset of edge set E of G. If there is an intuitionistic fuzzy graph G with nodes set of V and if each of edge has degree membership and non membership unconstantly, then G has at least one bridge. The theorem is proven to hold if the intuitionistic fuzzy graph has cycle.
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Publication, Distribution, Etc. |
Mathematics Department of Mathematics and Natural Sciences Unisda Lamongan |
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Electronic Location and Access |
application/pdf http://e-jurnal.unisda.ac.id/index.php/ujmc/article/view/438 |
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Data Source Entry |
Unisda Journal of Mathematics and Computer Science (UJMC); Vol 1 No 01 (2015): Unisda Journal of Mathematics and Computer Science |
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Language Note |
eng |
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Terms Governing Use and Reproduction Note |
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