We prove that loose Legendrian knots in a rational homology contact 3-sphere, satisfying some additional hypothesis, are Legendrian isotopic if and only if they have the same classical invariants. The proof requires a result of Dymara on loose Legendrian knots and Eliashberg's classification of overtwisted contact structures on 3-manifolds. © 2017 Elsevier B.V
AbstractWe study the behavior of Legendrian and transverse knots under the operation of connected su...
A basic problem in contact topology is to determine whether two Legendrian knots or links are equiva...
Abstract. We show that under certain conditions the flyping opera-tion on rational tangles, which pr...
We explore the construction of Legendrian spheres in contact manifolds of any dimension. Two constru...
Abstract. The study of the Vassiliev invariants of Legendrian knots was started by D. Fuchs and S. T...
We define invariants of null–homologous Legendrian and transverse knots in contact 3–manifolds. The...
In this thesis, we define a new invariant of a Legendrian knot in a contact manifold using an open b...
Suppose $(\M,\xi)$ be an overtwisted contact 3-manifold. We prove that any Legendrian and transverse...
We show that the presence of a plastikstufe induces a certain degree of flexibility in contact manif...
A knot that is everywhere tangent to the contact planes is called a Legendrian knot. There are two t...
This thesis deals with results concerning both flexible and rigid parts of contact topol- ogy. Basic...
We prove that Legendrian and transverse links in overtwisted contact structures having overtwisted c...
Let (Y, ξ) be a contact 3-manifold and L a null-homologous Legendrian knot in it. We determine the c...
We prove that Legendrian and transverse links in overtwisted contact structures having overtwisted c...
We define invariants of null--homologous Legendrian and transverse knots in contact 3--manifolds. Th...
AbstractWe study the behavior of Legendrian and transverse knots under the operation of connected su...
A basic problem in contact topology is to determine whether two Legendrian knots or links are equiva...
Abstract. We show that under certain conditions the flyping opera-tion on rational tangles, which pr...
We explore the construction of Legendrian spheres in contact manifolds of any dimension. Two constru...
Abstract. The study of the Vassiliev invariants of Legendrian knots was started by D. Fuchs and S. T...
We define invariants of null–homologous Legendrian and transverse knots in contact 3–manifolds. The...
In this thesis, we define a new invariant of a Legendrian knot in a contact manifold using an open b...
Suppose $(\M,\xi)$ be an overtwisted contact 3-manifold. We prove that any Legendrian and transverse...
We show that the presence of a plastikstufe induces a certain degree of flexibility in contact manif...
A knot that is everywhere tangent to the contact planes is called a Legendrian knot. There are two t...
This thesis deals with results concerning both flexible and rigid parts of contact topol- ogy. Basic...
We prove that Legendrian and transverse links in overtwisted contact structures having overtwisted c...
Let (Y, ξ) be a contact 3-manifold and L a null-homologous Legendrian knot in it. We determine the c...
We prove that Legendrian and transverse links in overtwisted contact structures having overtwisted c...
We define invariants of null--homologous Legendrian and transverse knots in contact 3--manifolds. Th...
AbstractWe study the behavior of Legendrian and transverse knots under the operation of connected su...
A basic problem in contact topology is to determine whether two Legendrian knots or links are equiva...
Abstract. We show that under certain conditions the flyping opera-tion on rational tangles, which pr...
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