Minimal genus and fibering of canonical surfaces via disk decomposition

Related Items

Hyperbolicity of the canonical genus two knots ⋮ A note on knot fertility. II

Cites Work

Unnamed Item
Closed incompressible surfaces in alternating knot and link complements
Closed incompressible surfaces in the complements of positive knots
On the genus of the alternating knot. I
Closed incompressible surfaces in complements of star links
Realizing Alexander polynomials by hyperbolic links
Classification of knot projections
Foliations and genera of links
Detecting fibred links in \(S^ 3\)
Foliations and the topology of 3-manifolds. II
Jones polynomials and classical conjectures in knot theory
Hecke algebra representations of braid groups and link polynomials
Genus of alternating link types
Polynomial invariants of positive links
Infinitely many fibred knots having the same Alexander polynomial
Some links with non-trivial polynomials and their crossing-numbers
Über das Geschlecht von Knoten
Euclidean Mahler measure and twisted links
Counting alternating knots by genus
Knots of genus one or on the number of alternating knots of given genus
Almost Alternating Diagrams and Fibered Links in S ³
The Murasugi sum is a natural geometric operation
The skein polynomial of a planar star product of two links
Knots of (canonical) genus two
Seifert circles and knot polynomials
The Tait flyping conjecture
POSITIVITY OF KNOT POLYNOMIALS ON POSITIVE LINKS
The Rank of the Trip Matrix of a Positive Knot Diagram
THE CANONICAL GENUS OF WHITEHEAD DOUBLES OF A FAMILY TORUS KNOTS
GAUSS SUM INVARIANTS, VASSILIEV INVARIANTS AND BRAIDING SEQUENCES
Homogeneous Links
On the topological invariance of Murasugi special components of an alternating link
On a Certain Subgroup of the Group of an Alternating Link

This page was built for publication: Minimal genus and fibering of canonical surfaces via disk decomposition