Add to ORKGWe prove that all rational slopes are characterizing for the knot $5_2$, except possibly for positive integers. Along the way, we classify the Dehn surgeries on knots in $S^3$ that produce the Brieskorn sphere $\Sigma(2,3,11)$, and we study knots on which large integral surgeries are almost L-spaces.Comment: 54 pages, 5 figure
For a hyperbolic knot K in S3, a toroidal surgery is Dehn surgery which yields a 3-manifold containi...
For a hyperbolic knot K in S3, a toroidal surgery is Dehn surgery which yields a 3-manifold containi...
Thesis advisor: Julia E. Grigsby"Ozsváth, Stipsicz and Szabó define a one-parameter family {ϒᴋ(t)}t∈...
In this note we exhibit concrete examples of characterizing slopes for the knot $12n242$, aka the $(...
Conjecturally, a knot in the 3-sphere has only finitely many non-integer non-characterizing slopes. ...
A slope p/q is called a characterizing slope for a given knot K_0 in S^3 if whenever the p/q–surgery...
We prove that 0 is a characterizing slope for infinitely many knots, namely the genus-1 knots whose ...
Let K be a knot in the 3-sphere. A slope p/q is said to be characterising for K if whenever p/q surg...
A slope p/q is called a characterizing slope for a given knot K_0 in S^3 if whenever the p/q–surgery...
Let K be a knot in the 3-sphere. A slope p/q is said to be characterising for K if whenever p/q surg...
We show that there exists an infinite family of pairwise non-isotopic Legendrian knots in the standa...
AbstractWe study Dehn surgery on knots creating Klein bottles, and give an upper bound for such slop...
For a hyperbolic knot K in S3, a toroidal surgery on K is integral or half-integral. In the previous...
For a hyperbolic knot K in S3, a toroidal surgery on K is integral or half-integral. In the previous...
For a hyperbolic knot K in S3, a toroidal surgery on K is integral or half-integral. In the previous...
For a hyperbolic knot K in S3, a toroidal surgery is Dehn surgery which yields a 3-manifold containi...
For a hyperbolic knot K in S3, a toroidal surgery is Dehn surgery which yields a 3-manifold containi...
Thesis advisor: Julia E. Grigsby"Ozsváth, Stipsicz and Szabó define a one-parameter family {ϒᴋ(t)}t∈...
In this note we exhibit concrete examples of characterizing slopes for the knot $12n242$, aka the $(...
Conjecturally, a knot in the 3-sphere has only finitely many non-integer non-characterizing slopes. ...
A slope p/q is called a characterizing slope for a given knot K_0 in S^3 if whenever the p/q–surgery...
We prove that 0 is a characterizing slope for infinitely many knots, namely the genus-1 knots whose ...
Let K be a knot in the 3-sphere. A slope p/q is said to be characterising for K if whenever p/q surg...
A slope p/q is called a characterizing slope for a given knot K_0 in S^3 if whenever the p/q–surgery...
Let K be a knot in the 3-sphere. A slope p/q is said to be characterising for K if whenever p/q surg...
We show that there exists an infinite family of pairwise non-isotopic Legendrian knots in the standa...
AbstractWe study Dehn surgery on knots creating Klein bottles, and give an upper bound for such slop...
For a hyperbolic knot K in S3, a toroidal surgery on K is integral or half-integral. In the previous...
For a hyperbolic knot K in S3, a toroidal surgery on K is integral or half-integral. In the previous...
For a hyperbolic knot K in S3, a toroidal surgery on K is integral or half-integral. In the previous...
For a hyperbolic knot K in S3, a toroidal surgery is Dehn surgery which yields a 3-manifold containi...
For a hyperbolic knot K in S3, a toroidal surgery is Dehn surgery which yields a 3-manifold containi...
Thesis advisor: Julia E. Grigsby"Ozsváth, Stipsicz and Szabó define a one-parameter family {ϒᴋ(t)}t∈...