Abstract
This paper contains the cornerstone theorem of the series. We study the structure of graphs with no minor isomorphic to a fixed graph L, when L is non-planar. (The case when L is planar was studied in an earlier paper.) We find that every graph with no minor isomorphic to L may be constructed by piecing together in a tree-structure graphs each of which "almost" embeds in some surface in which L cannot be embedded. © 2003 Elsevier Science (USA). All rights reserved.
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CITATION STYLE
Robertson, N., & Seymour, P. D. (2003). Graph minors. XVI. Excluding a non-planar graph. Journal of Combinatorial Theory. Series B, 89(1), 43–76. https://doi.org/10.1016/S0095-8956(03)00042-X
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