Publication:
The Multibases of Symmetric Caterpillars

0
0

Issued Date

2020

Resource Type

Article

File Type

application/pdf

ISSN

23144629

DOI

10.1155/2020/5210628

Other identifier(s)

2-s2.0-85087937738

Rights Holder(s)

มหาวิทยาลัยศรีนครินทรวิโรฒ

Bibliographic Citation

Journal of Mathematics. Vol 2020, (2020)

Suggested Citation

Isariyapalakul S., Khemmani V., Pho-On W. The Multibases of Symmetric Caterpillars. Journal of Mathematics. Vol 2020, (2020). doi:10.1155/2020/5210628 Retrieved from: https://hdl.handle.net/20.500.14740/4724

Title

The Multibases of Symmetric Caterpillars

Author(s)

Isariyapalakul S.
 Khemmani V.
 Pho-On W.

Abstract

For a set W=w1,w2,.,wk of vertices and a vertex v of a connected graph G, the k-multiset mrvW=dv,w1,dv,w2,.,dv,wk, where dv,wi is the distance from v to wi for i=1,2,.,k, and is the multirepresentation of v with respect to W. The set W is a multiresolving set of G if the multirepresentations of every two distinct vertices of G with respect to W are distinct. The multiresolving set of G having the minimum cardinality is called a multibasis of G. The cardinality of a multibasis of G is the multidimensiondimMG of G. A caterpillar cak1,k2,.,ks is called a symmetric caterpillar if ki=ks-i+1 for all integers i with 1≤i≤s. In this work, the multiresolving sets of symmetric caterpillars are studied. © 2020 Supachoke Isariyapalakul et al.

View online Resources

Research Projects

Organizational Units

Journal Issue

URI

https://hdl.handle.net/20.500.14740/4724

Collections

Scopus: Year 1983-2021

Endorsement

Review

Supplemented By

Referenced By