(Enter summary)
Abstract: Let G be a
xed set of digraphs. Given a digraph H, a G-packing in
H is a collection P of vertex disjoint subgraphs of H, each isomorphic
to a member of G. A G-packing P is maximum if the number of
vertices belonging to members of P is maximum, over all G-packings. (Update)
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BibTeX entry: (Update)
R. C. Brewster, P. Hell, S. H. Pantel, R. Rizzi, and A. Yeo, Packing paths in digraphs, submitted. http://citeseer.ist.psu.edu/725176.html More
@misc{ brewster-packing,
author = "R. Brewster and P. Hell and S. Pantel and R. Rizzi and A. Yeo",
title = "Packing paths in digraphs",
text = "R. C. Brewster, P. Hell, S. H. Pantel, R. Rizzi, and A. Yeo, Packing paths
in digraphs, submitted.",
url = "citeseer.ist.psu.edu/725176.html" }
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Path factors of a graph (context) - Akiyama, Kano - 1985
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Graph Packing Problems (context) - Pantel - 1998
1
Digraph packings with stars (context) - Brewster, Hell et al.
1
Sidepath results on packing P 1 's and P 2 's (context) - Brewster, Hell et al.
1
Digraph packings with hypomatchable graphs and propellers (context) - Brewster, Rizzi
1
Graph Packings (context) - Hell
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