Add to ORKGGiven two different representations of a Lorenz link, we compare how they affect the computation of the multivariable Alexander polynomial. We also compare the Alexander polynomial with the trip number and genus. Our experimental results lead us to conjecture that, for Lorenz knots, the Alexander polynomial is an equiv-alent invariant to the pair (trip number, genus). Finally we give a counterexample in the case of Lorenz links. Key words: Alexander Polynomial, genus, trip number, Lorenz kots
In this paper we present a sequence of link invariants, defined from twisted Alexander polynomials, ...
In this thesis we focus on the connections that exist between two link invariants: first the Alexand...
(Statement of Responsibility) by Jacob Price(Thesis) Thesis (B.A.) -- New College of Florida, 2018...
In the three main sections of this thesis (chapters II, III, and IV; chapter I consists of definitio...
The multivariable Alexander polynomial (MVA) is a classical invariant of knots and links. We give a...
Title: Alexander polynomial Author: Ľubica Jančová Department: Department of Algebra Supervisor: doc...
Abstract. We introduce a new invariant of tangles along with an algebraic framework in which to unde...
We introduce a new invariant of tangles along with an algebraic framework in which to understand it....
Graduation date: 2013The Alexander polynomial is a well understood classical knot invariant with int...
Abstract. In this paper we present a sequence of link invariants, defined from twisted Alexander pol...
We present and analyse two new algorithms to compute some combinatorial in- variants, the genus and ...
Abstract. We show that the zeroes of the Alexander polynomial of a Lorenz knot all lie in some annul...
Abstract. The Alexander polynomial is the very rst polynomial knot invariant discovered. In this exp...
We discuss multivariable invariants of colored links associated with the $N$-dimensional root of uni...
International audienceWe show that the zeroes of the Alexander polynomial of a Lorenz knot all lie i...
In this paper we present a sequence of link invariants, defined from twisted Alexander polynomials, ...
In this thesis we focus on the connections that exist between two link invariants: first the Alexand...
(Statement of Responsibility) by Jacob Price(Thesis) Thesis (B.A.) -- New College of Florida, 2018...
In the three main sections of this thesis (chapters II, III, and IV; chapter I consists of definitio...
The multivariable Alexander polynomial (MVA) is a classical invariant of knots and links. We give a...
Title: Alexander polynomial Author: Ľubica Jančová Department: Department of Algebra Supervisor: doc...
Abstract. We introduce a new invariant of tangles along with an algebraic framework in which to unde...
We introduce a new invariant of tangles along with an algebraic framework in which to understand it....
Graduation date: 2013The Alexander polynomial is a well understood classical knot invariant with int...
Abstract. In this paper we present a sequence of link invariants, defined from twisted Alexander pol...
We present and analyse two new algorithms to compute some combinatorial in- variants, the genus and ...
Abstract. We show that the zeroes of the Alexander polynomial of a Lorenz knot all lie in some annul...
Abstract. The Alexander polynomial is the very rst polynomial knot invariant discovered. In this exp...
We discuss multivariable invariants of colored links associated with the $N$-dimensional root of uni...
International audienceWe show that the zeroes of the Alexander polynomial of a Lorenz knot all lie i...
In this paper we present a sequence of link invariants, defined from twisted Alexander polynomials, ...
In this thesis we focus on the connections that exist between two link invariants: first the Alexand...
(Statement of Responsibility) by Jacob Price(Thesis) Thesis (B.A.) -- New College of Florida, 2018...