DOAJ
Open Access
2023
Superior Eccentric Domination Polynomial
R Tejaskumar
A Mohamed Ismayil
Abstrak
In this paper we introduce the superior eccentric domination polynomial $SED(G, φ) = β\sum_{ l=\gamma_{sed}(G)} |sed(G, l)|φ^{l}$ where |sed(G, l)| is the number of all distinct superior eccentric dominating sets with cardinality l and $\gamma_{sed}(G)$ is superior eccentric domination number. We find SED(G, φ) for different standard graphs. Results are presented.
Topik & Kata Kunci
Penulis (2)
R
R Tejaskumar
A
A Mohamed Ismayil
Akses Cepat
Informasi Jurnal
- Tahun Terbit
- 2023
- Sumber Database
- DOAJ
- DOI
- 10.23755/rm.v46i0.1082
- Akses
- Open Access ✓