The twisted Alexander polynomial is defined as a rational function, not necessarily a polynomial. It is shown that for a ribbon 2-knot, the twisted Alexander polynomial associated to an irreducible representation of the knot group to SL(2, F) is always a polynomial. Furthermore, the twisted Alexander polynomial of a fibered ribbon 2-knot of 1-fusion has the lowest and highest degree coefficients 1 with breadth 2m − 2, where m is the breadth of its Alexander polynomial
ABSTRACT. In this short note we discuss degrees of twisted Alexander polynomials and demonstrate an ...
We study a twisted Alexander polynomial naturally associated to a hyperbolic knot in an integer homo...
As a generalization of a fundamental result about the Alexander polynomial of links, we give a descr...
AbstractIn this paper, we describe the twisted Alexander polynomial of twist knots for nonabelian SL...
Murasugi discovered two criteria that must be satisfied by the Alexander polynomial of a periodic kn...
Murasugi discovered two criteria that must be satisfied by the Alexander polynomial of a periodic kn...
Murasugi discovered two criteria that must be satisfied by the Alexander polynomial of a periodic kn...
Abstract. We give a simple argument to show that every polynomial f(t) ∈ Z[t] such that f(1) = 1 is...
We investigate the twisted Alexander polynomial of a 2-bridge knot associated to a Fox coloring. For...
International audienceFor knots in S-3, it is well-known that the Alexander polynomial of a ribbon k...
International audienceFor knots in S-3, it is well-known that the Alexander polynomial of a ribbon k...
Abstract. The Alexander polynomial is the very rst polynomial knot invariant discovered. In this exp...
AbstractIn this paper, we describe the twisted Alexander polynomial of twist knots for nonabelian SL...
AbstractThe twisted Alexander polynomial of a knot is applied in three areas of knot theory: inverti...
We investigate the twisted Alexander polynomial of a 2-bridge knot associated to a Fox coloring. For...
ABSTRACT. In this short note we discuss degrees of twisted Alexander polynomials and demonstrate an ...
We study a twisted Alexander polynomial naturally associated to a hyperbolic knot in an integer homo...
As a generalization of a fundamental result about the Alexander polynomial of links, we give a descr...
AbstractIn this paper, we describe the twisted Alexander polynomial of twist knots for nonabelian SL...
Murasugi discovered two criteria that must be satisfied by the Alexander polynomial of a periodic kn...
Murasugi discovered two criteria that must be satisfied by the Alexander polynomial of a periodic kn...
Murasugi discovered two criteria that must be satisfied by the Alexander polynomial of a periodic kn...
Abstract. We give a simple argument to show that every polynomial f(t) ∈ Z[t] such that f(1) = 1 is...
We investigate the twisted Alexander polynomial of a 2-bridge knot associated to a Fox coloring. For...
International audienceFor knots in S-3, it is well-known that the Alexander polynomial of a ribbon k...
International audienceFor knots in S-3, it is well-known that the Alexander polynomial of a ribbon k...
Abstract. The Alexander polynomial is the very rst polynomial knot invariant discovered. In this exp...
AbstractIn this paper, we describe the twisted Alexander polynomial of twist knots for nonabelian SL...
AbstractThe twisted Alexander polynomial of a knot is applied in three areas of knot theory: inverti...
We investigate the twisted Alexander polynomial of a 2-bridge knot associated to a Fox coloring. For...
ABSTRACT. In this short note we discuss degrees of twisted Alexander polynomials and demonstrate an ...
We study a twisted Alexander polynomial naturally associated to a hyperbolic knot in an integer homo...
As a generalization of a fundamental result about the Alexander polynomial of links, we give a descr...