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On Partition Dimension of Generalized Convex Polytopes

On Partition Dimension of Generalized Convex Polytopes

https://devfeature-collection.sl.nsw.gov.au/record/TN_cdi_doaj_primary_oai_doaj_org_article_c53e528042164baaa7afa155bd5855de

On Partition Dimension of Generalized Convex Polytopes

About this item

Full title

On Partition Dimension of Generalized Convex Polytopes

Publisher

Cairo: Hindawi

Journal title

Journal of mathematics (Hidawi), 2023, Vol.2023, p.1-13

Language

English

Formats

Publication information

Publisher

Cairo: Hindawi

More information

Scope and Contents

Contents

Let G be a graph having no loop or multiple edges, k−order vertex partition for G is represented by γ=γ1,γ2,…,γk. The vector rϕγ=dϕ,γ1,dϕ,γ2,dϕ,γ3⋯,dϕ,γk is the representation of vertex ϕ with respect to γ. If the representation of all the vertices with respect to γ is different, then γ is said to be resolving partition for the graph G. The minimum...

Alternative Titles

Full title

On Partition Dimension of Generalized Convex Polytopes

Identifiers

Primary Identifiers

Record Identifier

TN_cdi_doaj_primary_oai_doaj_org_article_c53e528042164baaa7afa155bd5855de

Permalink

https://devfeature-collection.sl.nsw.gov.au/record/TN_cdi_doaj_primary_oai_doaj_org_article_c53e528042164baaa7afa155bd5855de

Other Identifiers

ISSN

2314-4629

E-ISSN

2314-4785

DOI

10.1155/2023/4412591

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