Route systems of a connected graph
Mathematica Bohemica, Tome 119 (1994) no. 4, pp. 407-414
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The concept of a route system was introduced by the present author in [3].Route systems of a connected graph $G$ generalize the set of all shortest paths in $G$. In this paper some properties of route systems are studied.
The concept of a route system was introduced by the present author in [3].Route systems of a connected graph $G$ generalize the set of all shortest paths in $G$. In this paper some properties of route systems are studied.
DOI :
10.21136/MB.1994.126114
Classification :
05C12, 05C38
Keywords: connected graph; geodetic graph; bipartite graph; route system; shortest paths
Keywords: connected graph; geodetic graph; bipartite graph; route system; shortest paths
Nebeský, Ladislav. Route systems of a connected graph. Mathematica Bohemica, Tome 119 (1994) no. 4, pp. 407-414. doi: 10.21136/MB.1994.126114
@article{10_21136_MB_1994_126114,
author = {Nebesk\'y, Ladislav},
title = {Route systems of a connected graph},
journal = {Mathematica Bohemica},
pages = {407--414},
year = {1994},
volume = {119},
number = {4},
doi = {10.21136/MB.1994.126114},
mrnumber = {1316593},
zbl = {0820.05021},
language = {en},
url = {http://geodesic.mathdoc.fr/articles/10.21136/MB.1994.126114/}
}
[1] M. Behzad G. Chartrand, and L. Lesniak-Foster: Graphs & Digraphs. Prindle, Weber & Schmidt, Boston, 1979. | MR
[2] L. Nebeský: On certain extensions of intervals in graphs. Čas. pěst. mat. 115 (1990), 171-177. | MR
[3] L. Nebeský: Route systems and bipartite graphs. Czechoslovak Math. Journal 41 (116) (1991), 260-264. | MR
[4] L. Nebeský: A characterization of the set of all shortest paths in a connected graph. Mathematica Bohemica 119 (1994), 15-20. | MR
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