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The diameter of an interval graph is twice of its radius

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dc.contributor.author Pramanik, Tarasankar
dc.contributor.author Mondal, Sukumar
dc.contributor.author Pal, Madhumangal
dc.date.accessioned 2022-12-07T08:24:45Z
dc.date.available 2022-12-07T08:24:45Z
dc.date.issued 2021-08
dc.identifier.uri http://111.93.204.14:8080/xmlui/handle/123456789/1145
dc.description.abstract In an interval graph G = (V,E) the distance between two vertices u, v is de£ned as the smallest number of edges in a path joining u and v. The eccentricity of a vertex v is the maximum among distances from all other vertices of V . The diameter (δ) and radius (ρ) of the graph G is respectively the maximum and minimum among all the eccentricities of G. The center of the graph G is the set C(G) of vertices with eccentricity ρ. In this context our aim is to establish the relation ρ = δ 2 for an interval graph and to determine the center of it . en_US
dc.language.iso en en_US
dc.publisher World Academy of Science, Engineering and Technology en_US
dc.subject Interval graph en_US
dc.subject Interval tree en_US
dc.subject center en_US
dc.subject center en_US
dc.title The diameter of an interval graph is twice of its radius en_US
dc.type Article en_US


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