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Zbl 1018.05097
Rautenbach, D.
Wagner's conjecture and the graph-minor project. (Wagners Vermutung und das Graphen-Minoren Projekt.)
(German)
[J] Jahresber. Dtsch. Math.-Ver. 104, No.1, 17-25 (2002). ISSN 0012-0456

This note presents the author's lecture intending to give to non-specialists insight into the ideas behind Robertson and Seymour's proof of Wagner's graph-minor conjecture, which claims that for any infinite sequence of finite graphs $G_1,G_2,\dots$ there are indices $i<j$ such that $G_i$ is a minor of $G_j$. The proof has been given in a series of papers.
[G.Wegner (Dortmund)]
MSC 2000:
*05C83 Graph minors
05C10 Topological graph theory
05C75 Structural characterization of types of graphs

Keywords: edge contraction; tree width; grid graphs; planar graphs

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Lie groups, physics and geometry. An introduction for physicists, engineers and chemists.
Elementary number theory. Primes, congruences, and secrets.

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