J. Law, B. Lasiok, M. Kami´nskikami´nski, J. Raymond, and T. Trunck, Induced minors and well-quasi-ordering

. Arxiv-e-prints, , 2015.

P. Damaschke, Induced subgraphs and well-quasi-ordering, Journal of Graph Theory, vol.59, issue.4, pp.427-435, 1990.
DOI : 10.1002/jgt.3190140406

G. Ding, Subgraphs and well-quasi-ordering, Journal of Graph Theory, vol.2, issue.5, pp.489-502, 1992.
DOI : 10.1002/jgt.3190160509

G. Ding, On canonical antichains, Discrete Mathematics, vol.309, issue.5, pp.1123-1134, 2009.
DOI : 10.1016/j.disc.2007.12.018

R. Michael, D. Fellows, F. A. Hermelin, and . Rosamond, Well quasi orders in subclasses of bounded treewidth graphs and their algorithmic applications, Algorithmica, vol.64, issue.1, pp.3-18, 2012.

G. Higman, Ordering by divisibility in abstract algebras Proceedings of the, pp.3-2326, 1952.

C. Liu, Graph Structures and Well-Quasi-Ordering, 2014.

M. Kami´nskikami´nski, J. Raymond, and T. Trunck, Multigraphs without large bonds are well-quasi-ordered by contraction. ArXiv e-prints, 2014.

J. B. Kruskal, Well-quasi-ordering, the tree theorem, and Vazsonyi's conjecture. Transactions of the, pp.210-225, 1960.

C. J. St and . Nash-williams, On well-quasi-ordering finite trees, Proceedings of the Cambridge Philosopical Society, pp.833-835, 1963.

N. Robertson and P. D. Seymour, Graph Minors. XX. Wagner's conjecture, Journal of Combinatorial Theory, Series B, vol.92, issue.2, pp.325-357, 2004.
DOI : 10.1016/j.jctb.2004.08.001

N. Robertson and P. D. Seymour, Graph minors XXIII. Nash-Williams' immersion conjecture, Journal of Combinatorial Theory, Series B, vol.100, issue.2, pp.181-205, 2010.
DOI : 10.1016/j.jctb.2009.07.003