AbstractFor a hyperbolic knot in the 3-sphere, at most finitely many Dehn surgeries yield non-hyperbolic manifolds. Such exceptional surgeries are classified into four types, lens space surgery, small Seifert fibered surgery, toroidal surgery and reducing surgery, according to the resulting manifolds. For each of the three types except reducing surgery, we give infinitely many hyperbolic knots with integral exceptional Dehn surgeries of the given type, whose adjacent integral surgeries are not exceptional
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...
We show that on a hyperbolic knot K in S^3, the distance between any two finite surgery slopes is at...
For a hyperbolic knot in the 3-sphere, at most finitely many Dehn surgeries yield non-hyperbolic man...
For a hyperbolic knot in the 3-sphere, at most finitely many Dehn surgeries yield non-hyperbolic man...
For a hyperbolic knot in the 3-sphere, at most finitely many Dehn surgeries yield non-hyperbolic man...
We give a complete classification of exceptional surgeries on hyperbolic alternating knots in the 3-...
AbstractIn this paper, we prove that for any positive even integer m, there exists a hyperbolic knot...
For a hyperbolic knot K in S3, a toroidal surgery is Dehn surgery which yields a 3-manifold containi...
Baker showed that 1 0 of the 1 2 classes of Berge knots are obtained by surgery on the min...
For a hyperbolic knot K in S3, a toroidal surgery is Dehn surgery which yields a 3-manifold containi...
Abstract. For a hyperbolic knot K in S3, at most finitely many Dehn surgeries yield non-hyperbolic 3...
Abstract. For a hyperbolic knot K in S3, at most finitely many Dehn surg-eries yield non-hyperbolic ...
AbstractJ.C. Dean has described a construction which produces knots having a small Seifert fibered m...
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...
We show that on a hyperbolic knot K in S^3, the distance between any two finite surgery slopes is at...
For a hyperbolic knot in the 3-sphere, at most finitely many Dehn surgeries yield non-hyperbolic man...
For a hyperbolic knot in the 3-sphere, at most finitely many Dehn surgeries yield non-hyperbolic man...
For a hyperbolic knot in the 3-sphere, at most finitely many Dehn surgeries yield non-hyperbolic man...
We give a complete classification of exceptional surgeries on hyperbolic alternating knots in the 3-...
AbstractIn this paper, we prove that for any positive even integer m, there exists a hyperbolic knot...
For a hyperbolic knot K in S3, a toroidal surgery is Dehn surgery which yields a 3-manifold containi...
Baker showed that 1 0 of the 1 2 classes of Berge knots are obtained by surgery on the min...
For a hyperbolic knot K in S3, a toroidal surgery is Dehn surgery which yields a 3-manifold containi...
Abstract. For a hyperbolic knot K in S3, at most finitely many Dehn surgeries yield non-hyperbolic 3...
Abstract. For a hyperbolic knot K in S3, at most finitely many Dehn surg-eries yield non-hyperbolic ...
AbstractJ.C. Dean has described a construction which produces knots having a small Seifert fibered m...
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...
We show that on a hyperbolic knot K in S^3, the distance between any two finite surgery slopes is at...