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15

CORR
2008
Springer

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Shortest Vertex-Disjoint Two-Face Paths in Planar Graphs

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Shortest Vertex-Disjoint Two-Face Paths in Planar Graphs

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Abstract. Let G be a directed planar graph of complexity n, each arc having a nonnegative length. Let s and t be two distinct faces of G; let s1, . . . , sk be vertices incident with s; let t1, . . . , tk be vertices incident with t. We give an algorithm to compute k pairwise vertex-disjoint paths connecting the pairs (si, ti) in G, with minimal total length, in O(kn log n) time.

Éric Colin de Verdière, Alexander Sc

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CORR 2008 | Directed Planar Graph | Distinct Faces | Education | Nonnegative Length |

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Added	09 Dec 2010
Updated	09 Dec 2010
Type	Journal
Year	2008
Where	CORR
Authors	Éric Colin de Verdière, Alexander Schrijver

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