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Details for article 5 of 13 found articles
| Title: |
k-perfect geodominating sets in graphs |
| Author: |
Doost Ali Mojdeh Nader Jafari Rad |
| Appeared in: |
Opuscula mathematica |
| Paging: | Volume 27 (2007) nr. 1 pages 51-57 |
| Year: |
2007 |
| Contents: |
A perfect geodominating set in a graph $G$ is a geodominating set $S$ such that any vertex $v \in V(G)\setminus S$ is geodominated by exactly one pair of vertices of $S$. A $k$-perfect geodominating set is a geodominating set $S$ such that any vertex $v \in V(G)\setminus S$ is geodominated by exactly one pair $x, y$ of vertices of $S$ with $d(x, y)=k$. We study perfect and $k$-perfect geodomination numbers of a graph $G$. |
| Publisher: |
AGH University of Science and Technology (provided by DOAJ) |
| Source file: |
Elektronische Wetenschappelijke Tijdschriften |
Details for article 5 of 13 found articles
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