AbstractIn this paper, we deal with incompressible pairwise incompressible surfaces in almost alternating knot complements. We show that the genus of a surface in an almost alternating knot exterior equals zero if there are two, four or six boundary components in the surface
AbstractA knot k in S3 has tunnel number one, if there exist an arc τ embedded in S3, with k∩τ=∂τ, s...
We study the geometry of hyperbolic knots that admit alternating projections on embedded surfaces in...
This thesis investigates the intersection between knot theory and the theory of 3-manifolds. 3-manif...
Abstract. Let L be a non-split, prime and alternating link in the 3-sphere S3, and S an incompressib...
AbstractWe prove that the complements of all knots and links in S3 which have a 2n-plat projection w...
AbstractLet F be an incompressible, meridionally incompressible and not boundary-parallel surface wi...
AbstractIn this paper, we characterize closed incompressible surfaces of genus two in the complement...
Abstract. In this paper we show that given a knot or link K in a 2n-plat projection with n 3 and m ...
AbstractWe prove that the complements of all knots and links in S3 which have a 2n-plat projection w...
AbstractIn this article we give a sufficient condition for almost alternating diagrams to represent ...
AbstractIn this paper, we characterize closed incompressible surfaces of genus two in the complement...
© 2015 Dr. Joshua Andrew HowieIn this thesis we study several classes of knots and links which have ...
AbstractIt is proved in this paper that there is an infinity of knot types in S3, having essential c...
Abstract. A classification of spanning surfaces for alternating links is provided up to genus, orien...
Since the 1980s, it has been known that essential surfaces in alternating link complements can be is...
AbstractA knot k in S3 has tunnel number one, if there exist an arc τ embedded in S3, with k∩τ=∂τ, s...
We study the geometry of hyperbolic knots that admit alternating projections on embedded surfaces in...
This thesis investigates the intersection between knot theory and the theory of 3-manifolds. 3-manif...
Abstract. Let L be a non-split, prime and alternating link in the 3-sphere S3, and S an incompressib...
AbstractWe prove that the complements of all knots and links in S3 which have a 2n-plat projection w...
AbstractLet F be an incompressible, meridionally incompressible and not boundary-parallel surface wi...
AbstractIn this paper, we characterize closed incompressible surfaces of genus two in the complement...
Abstract. In this paper we show that given a knot or link K in a 2n-plat projection with n 3 and m ...
AbstractWe prove that the complements of all knots and links in S3 which have a 2n-plat projection w...
AbstractIn this article we give a sufficient condition for almost alternating diagrams to represent ...
AbstractIn this paper, we characterize closed incompressible surfaces of genus two in the complement...
© 2015 Dr. Joshua Andrew HowieIn this thesis we study several classes of knots and links which have ...
AbstractIt is proved in this paper that there is an infinity of knot types in S3, having essential c...
Abstract. A classification of spanning surfaces for alternating links is provided up to genus, orien...
Since the 1980s, it has been known that essential surfaces in alternating link complements can be is...
AbstractA knot k in S3 has tunnel number one, if there exist an arc τ embedded in S3, with k∩τ=∂τ, s...
We study the geometry of hyperbolic knots that admit alternating projections on embedded surfaces in...
This thesis investigates the intersection between knot theory and the theory of 3-manifolds. 3-manif...