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Memoirs of the American Mathematical Society
1996; 103 pp; softcover
List Price: US$40
Individual Members: US$24
Institutional Members: US$32
Order Code: MEMO/118/566
Two of the authors proved a well-known conjecture of K. Wagner, that in any infinite set of finite graphs there are two graphs so that one is a minor of the other. A key lemma was a theorem about the structure of finite graphs that have no \(K_n\) minor for a fixed integer \(n\). Here, the authors obtain an infinite analog of this lemma--a structural condition on a graph, necessary and sufficient for it not to contain a \(K_n\) minor, for any fixed infinite cardinal \(n\).
Research mathematicians in infinite graph theory.
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