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Graphs Colourings And The Fourcolour Theorem Robert A Wilson

  • SKU: BELL-1230246
Graphs Colourings And The Fourcolour Theorem Robert A Wilson
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Graphs Colourings And The Fourcolour Theorem Robert A Wilson instant download after payment.

Publisher: Oxford University Press
File Extension: PDF
File size: 5.37 MB
Pages: 152
Author: Robert A. Wilson
ISBN: 9780198510628, 0198510624
Language: English
Year: 2002

Product desciption

Graphs Colourings And The Fourcolour Theorem Robert A Wilson by Robert A. Wilson 9780198510628, 0198510624 instant download after payment.

Книга Graphs, Colourings and the Four-Colour Theorem Graphs, Colourings and the Four-Colour Theorem Книги Математика Автор: Robert A. Wilson Год издания: 2002 Формат: pdf Издат.:Oxford University Press, USA Страниц: 154 Размер: 3,6 ISBN: 0198510624 Язык: Английский0 (голосов: 0) Оценка:The four-colour theorem is one of the famous problems of mathematics, that frustrated generations of mathematicians from its birth in 1852 to its solution (using substantial assistance from electronic computers) in 1976. The theorem asks whether four colours are sufficient to colour all conceivable maps, in such a way that countries with a common border are coloured with different colours. The book discusses various attempts to solve this problem, and some of the mathematics which developed out of these attempts. Much of this mathematics has developed a life of its own, and forms a fascinating part of the subject now known as graph theory. The book is designed to be self-contained, and develops all the graph-theoretical tools needed as it goes along. It includes all the elementary graph theory that should be included in an introduction to the subject, before concentrating on specific topics relevant to the four-colour problem. Part I covers basic graph theory, Euler's polyhedral formula, and the first published false proof of the four-colour theorem. Part II ranges widely through related topics, including map-colouring on surfaces with holes, the famous theorems of Kuratowski, Vizing, and Brooks, the conjectures of Hadwiger and Hajos, and much more besides. In Part II we return to the four-colour theorem, and study in detail the methods which finally cracked the problem.

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