Flow hypergraph reducibility. Guedes, A. L. P., Markenzon, L., & Faria, L. Discrete Applied Mathematics, 159(16):1775-1785, 2011. 8th Cologne/Twente Workshop on Graphs and Combinatorial Optimization (CTW 2009)
Paper doi abstract bibtex 2 downloads Reducible flowgraphs were first defined by Allen in terms of intervals; another definition based on two flowgraph transformations was presented by Hecht and Ullman. In this paper, we extend the notion of reducibility to directed hypergraphs, proving that the interval and the transformation approaches preserve the equivalence when applied to this family.
@Article{Guedes11,
title = {Flow hypergraph reducibility},
journal = {Discrete Applied Mathematics},
volume = {159},
number = {16},
pages = {1775-1785},
year = {2011},
note = {8th Cologne/Twente Workshop on Graphs and
Combinatorial Optimization (CTW 2009)},
issn = {0166-218X},
doi = {DOI: 10.1016/j.dam.2011.02.006},
url =
{http://www.sciencedirect.com/science/article/pii/S0166218X11000862},
author = {A. L. P. Guedes and L. Markenzon and L. Faria},
keywords = {Directed hypergraphs, Flowgraphs, Graph reducibility},
abstract = {Reducible flowgraphs were first defined by Allen in
terms of intervals; another definition based on two
flowgraph transformations was presented by Hecht and
Ullman. In this paper, we extend the notion of
reducibility to directed hypergraphs, proving that the
interval and the transformation approaches preserve
the equivalence when applied to this family.},
keywords = {kwARG}
}
Downloads: 2
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