For 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
AbstractIn this paper, we prove that for any positive even integer m, there exists a hyperbolic knot...
AbstractThe construction of 3-manifolds via Dehn surgery on links in S3 is an important technique in...
We consider in this paper the minimally twisted chain link with 5 components in the 3-sphere, and we...
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...
AbstractFor a hyperbolic knot in the 3-sphere, at most finitely many Dehn surgeries yield non-hyperb...
AbstractFor a hyperbolic knot in the 3-sphere, at most finitely many Dehn surgeries yield non-hyperb...
It is conjectured that a hyperbolic knot admits at most three Dehn surgeries which yield closed 3-ma...
It is conjectured that a hyperbolic knot admits at most three Dehn surgeries which yield closed 3-ma...
It is conjectured that a hyperbolic knot admits at most three Dehn surgeries which yield closed 3-ma...
Let $K$ be a hyperbolic knot in the 3-sphere. If $r$-surgery on $K$ yields a lens space, th...
Abstract. For a hyperbolic knot K in S3, at most finitely many Dehn surg-eries yield non-hyperbolic ...
In this paper we construct an infinite family of hyperbolic (1, 1)–knots with two parameters, and s...
Abstract. For a hyperbolic knot K in S3, at most finitely many Dehn surgeries yield non-hyperbolic 3...
Thurston’s hyperbolic Dehn surgery theorem is one of the most important results in 3-manifold theory...
AbstractIn this paper, we prove that for any positive even integer m, there exists a hyperbolic knot...
AbstractThe construction of 3-manifolds via Dehn surgery on links in S3 is an important technique in...
We consider in this paper the minimally twisted chain link with 5 components in the 3-sphere, and we...
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...
AbstractFor a hyperbolic knot in the 3-sphere, at most finitely many Dehn surgeries yield non-hyperb...
AbstractFor a hyperbolic knot in the 3-sphere, at most finitely many Dehn surgeries yield non-hyperb...
It is conjectured that a hyperbolic knot admits at most three Dehn surgeries which yield closed 3-ma...
It is conjectured that a hyperbolic knot admits at most three Dehn surgeries which yield closed 3-ma...
It is conjectured that a hyperbolic knot admits at most three Dehn surgeries which yield closed 3-ma...
Let $K$ be a hyperbolic knot in the 3-sphere. If $r$-surgery on $K$ yields a lens space, th...
Abstract. For a hyperbolic knot K in S3, at most finitely many Dehn surg-eries yield non-hyperbolic ...
In this paper we construct an infinite family of hyperbolic (1, 1)–knots with two parameters, and s...
Abstract. For a hyperbolic knot K in S3, at most finitely many Dehn surgeries yield non-hyperbolic 3...
Thurston’s hyperbolic Dehn surgery theorem is one of the most important results in 3-manifold theory...
AbstractIn this paper, we prove that for any positive even integer m, there exists a hyperbolic knot...
AbstractThe construction of 3-manifolds via Dehn surgery on links in S3 is an important technique in...
We consider in this paper the minimally twisted chain link with 5 components in the 3-sphere, and we...