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The Triangle-Free Process and the Ramsey Number $R(3,k)$

About The Triangle-Free Process and the Ramsey Number $R(3,k)$

In 2009, Bohman succeeded in following this process for a positive fraction of its duration, and thus obtained a second proof of Kim's celebrated result that $R(3,k) = \Theta \big ( k^2 / \log k \big )$. In this paper the authors improve the results of both Bohman and Kim and follow the triangle-free process all the way to its asymptotic end.

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  • Language:
  • English
  • ISBN:
  • 9781470440718
  • Binding:
  • Paperback
  • Pages:
  • 125
  • Published:
  • April 30, 2020
  • Dimensions:
  • 178x254x0 mm.
  • Weight:
  • 254 g.
Delivery: 2-4 weeks
Expected delivery: October 26, 2024

Description of The Triangle-Free Process and the Ramsey Number $R(3,k)$

In 2009, Bohman succeeded in following this process for a positive fraction of its duration, and thus obtained a second proof of Kim's celebrated result that $R(3,k) = \Theta \big ( k^2 / \log k \big )$. In this paper the authors improve the results of both Bohman and Kim and follow the triangle-free process all the way to its asymptotic end.

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