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2-Knots and Their Groups
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2-Knots and Their Groups Paperback - 1989

by Jonathan Hillman


From the publisher

To attack certain problems in 4-dimensional knot theory the author draws on a variety of techniques, focusing on knots in S T4, whose fundamental groups contain abelian normal subgroups. Their class contains the most geometrically appealing and best understood examples. Moreover, it is possible to apply work in algebraic methods to these problems. Work in four-dimensional topology is applied in later chapters to the problem of classifying 2-knots.

Details

  • Title 2-Knots and Their Groups
  • Author Jonathan Hillman
  • Binding Paperback
  • Edition 1st edition.
  • Pages 176
  • Volumes 1
  • Language ENG
  • Publisher Cambridge University Press
  • Date 1989-03-30
  • ISBN 9780521378123 / 0521378125
  • Weight 0.59 lbs (0.27 kg)
  • Dimensions 9 x 6 x 0.41 in (22.86 x 15.24 x 1.04 cm)
  • Library of Congress subjects Knot theory
  • Library of Congress Catalog Number 88035266
  • Dewey Decimal Code 514.224
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2-Knots and their Groups (Australian Mathematical Society Lecture Series)
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2-Knots and their Groups (Australian Mathematical Society Lecture Series)

by Jonathan Hillman

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Cambridge: Cambridge University Press, 1989. Paperback. Very Good/No d/j as Published. 8vo - over 7¾" - 9¾" tall. Type: Book N.B. Small plain label to inside front cover. Light creasing to corners.
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2-Knots and Their Groups
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2-Knots and Their Groups

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2-Knots and Their Groups
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2-Knots and Their Groups

by Hillman, J. A

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2-Knots and their Groups (Australian Mathematical Society Lecture Series, No. 5)
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2-Knots and their Groups (Australian Mathematical Society Lecture Series, No. 5)

by Jonathan A. Hillman

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2-Knots and Their Groups
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2-Knots and Their Groups

by Jonathan A. Hillman

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2-Knots and Their Groups
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2-Knots and Their Groups

by Hillman, Jonathan

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2-Knots and their Groups

2-Knots and their Groups

by Jonathan Hillman

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Paperback / softback. New. To attack certain problems in 4-dimensional knot theory the author draws on a variety of techniques, focusing on knots in S^T4, whose fundamental groups contain abelian normal subgroups. Their class contains the most geometrically appealing and best understood examples.
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2-Knots and their Groups (Australian Mathematical Society Lecture Series, No. 5)
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2-Knots and their Groups (Australian Mathematical Society Lecture Series, No. 5)

by Jonathan A. Hillman

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