Neil Robertson (mathematician)
Neil Robertson (born November 30, 1938 in Canada ) is an American mathematician who deals with combinatorics (especially graph theory ).
Robertson received his doctorate in 1969 under William Tutte at the University of Waterloo with a thesis on Graphs Minimal under Girth, Valency and Connectivity Constraints . He is a professor at Ohio State University .
Robertson proved with Paul Seymour , Maria Chudnovsky and Robin Thomas 2005, since 1960 open strong presumption of perfect graphs of Claude Berge . With Seymour, Thomas and Daniel P. Sanders he is also involved in a program to simplify the four-color theorem, which resulted in an alternative proof (to that of Kenneth Appel and Wolfgang Haken ). With Seymour he also proved the so-called Robertson-Seymour theorem in a long series of essays . Both received the Fulkerson Prize for this in 1994 . With Thomas and Seymour he gave complete criteria for when a graph without links (that is, the number of links of two cycles of the embedded graph is zero, it then has a “flat embedding”) can be embedded in three-dimensional space (namely that it has no minors that are isomorphic to any of 7 graphs from the Petersen family).
He is a fellow of the American Mathematical Society .
Web links
- Homepage
- Neil Robertson in the Mathematics Genealogy Project (English)
personal data | |
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SURNAME | Robertson, Neil |
BRIEF DESCRIPTION | American mathematician |
DATE OF BIRTH | November 30, 1938 |
PLACE OF BIRTH | Canada |