Edge-Partitioning a Graph into Paths: Beyond the Barát-Thomassen Conjecture

Author:

Bensmail Julien,Harutyunyan Ararat,Le Tien-Nam,Thomassé Stéphan

Publisher

Springer Science and Business Media LLC

Subject

Computational Mathematics,Discrete Mathematics and Combinatorics

Reference13 articles.

1. J. Bensmail, A. Harutyunyan, T.-N. Le, M. Merker and S. Thomassé: A Proof of the Barát-Thomassen Conjecture. Journal of Combinatorial Theory, Series B 124 (2017), 39–55.

2. F. Botler, G. O. Mota, M. Oshiro and Y. Wakabayashi: Decomposing highly edge-connected graphs into paths of any given length. Journal of Combinatorial Theory, Series B 122 (2017), 508–542.

3. F. Botler, G. O. Mota, M. Oshiro and Y. Wakabayashi: Decompositions of highly connected graphs into paths of length five. Discrete Applied Mathematics, Doi: 10.1016/j.dam.2016.08.001, 2016.

4. J. Barát and C. Thomassen: Claw-decompositions and Tutte-orientations. Journal of Graph Theory 52 (2006), 135–146.

5. J. Edmonds: Edge-disjoint branchings, Combinatorial Algorithms (B. Rustin, editor), 91–96, Academic Press, 1973.

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