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About Diagram Genus, Generators, and Applications

In knot theory, diagrams of a given canonical genus can be described by means of a finite number of patterns ("generators"). This book presents a self-contained account of the canonical genus: the genus of knot diagrams. The author explores recent research on the combinatorial theory of knots and supplies proofs for a number of theorems. He gives a detailed structure theorem for canonical Seifert surfaces of a given genus and covers applications, such as the braid index of alternating knots and hyperbolic volume.

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  • Language:
  • English
  • ISBN:
  • 9781498733809
  • Binding:
  • Hardback
  • Pages:
  • 174
  • Published:
  • February 9, 2016
  • Dimensions:
  • 237x160x15 mm.
  • Weight:
  • 414 g.
Delivery: 2-4 weeks
Expected delivery: November 1, 2024

Description of Diagram Genus, Generators, and Applications

In knot theory, diagrams of a given canonical genus can be described by means of a finite number of patterns ("generators"). This book presents a self-contained account of the canonical genus: the genus of knot diagrams. The author explores recent research on the combinatorial theory of knots and supplies proofs for a number of theorems. He gives a detailed structure theorem for canonical Seifert surfaces of a given genus and covers applications, such as the braid index of alternating knots and hyperbolic volume.

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