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Gauss Diagram Invariants for Knots and Links Book

Gauss Diagram Invariants for Knots and Links
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Gauss Diagram Invariants for Knots and Links, This book contains new numerical isotopy invariants for knots in the product of a surface (not necessarily orientable) with a line and for links in 3-space. These invariants, called Gauss diagram invariants, are defined in a combinatorial way using knot d, Gauss Diagram Invariants for Knots and Links
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  • Gauss Diagram Invariants for Knots and Links
  • Written by author Fiedler, T
  • Published by Springer-Verlag New York, LLC, 12/10/2010
  • This book contains new numerical isotopy invariants for knots in the product of a surface (not necessarily orientable) with a line and for links in 3-space. These invariants, called Gauss diagram invariants, are defined in a combinatorial way using knot d
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Preface. Introduction and announcement. 1. The space of diagrams. 2. Invariants of knots and links by Gauss sums. 3. Applications. 4. Global knot theory in F2xR. 5. Isotopies with restricted cusp crossing for fronts with exactly two cusps of Legendre knots in ST*R2. Bibliography. Index.


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Gauss Diagram Invariants for Knots and Links, This book contains new numerical isotopy invariants for knots in the product of a surface (not necessarily orientable) with a line and for links in 3-space. These invariants, called Gauss diagram invariants, are defined in a combinatorial way using knot d, Gauss Diagram Invariants for Knots and Links

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Gauss Diagram Invariants for Knots and Links, This book contains new numerical isotopy invariants for knots in the product of a surface (not necessarily orientable) with a line and for links in 3-space. These invariants, called Gauss diagram invariants, are defined in a combinatorial way using knot d, Gauss Diagram Invariants for Knots and Links

Gauss Diagram Invariants for Knots and Links

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Gauss Diagram Invariants for Knots and Links, This book contains new numerical isotopy invariants for knots in the product of a surface (not necessarily orientable) with a line and for links in 3-space. These invariants, called Gauss diagram invariants, are defined in a combinatorial way using knot d, Gauss Diagram Invariants for Knots and Links

Gauss Diagram Invariants for Knots and Links

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