AbstractSuppose M is an irreducible 3-manifold with torus T as a boundary component. We will show that if there are two different Dehn fillings along T such that the resulting manifolds are both reducible, then the distance between the filling slopes is at most two
AbstractLet M be a simple 3-manifold with a toral boundary component ∂0M. If Dehn filling M along ∂0...
We show that the distance between a finite filling slope and reducible filling slope on the boundary...
No surgery on a non-torus 2-bridge knot yields a reducible 3-manifold as shown in The-orem 2(a) in [...
AbstractLet M be a compact, connected, orientable, irreducible 3-manifold whose boundary is a torus....
AbstractIf two surgeries on a hyperbolic knot produce a reducible manifold and a toroidal manifold, ...
AbstractIt is shown that if M is a compact, connected, orientable hyperbolic 3-manifold whose bounda...
Abstract. Let M be a simple 3-manifold with a toral boundary component. It is known that if two Dehn...
AbstractWe prove that if M is a connected, compact, orientable, irreducible 3-manifold with incompre...
textThis dissertation is an investigation into the classification of all hyperbolic manifolds which ...
AbstractIf a simple 3-manifold M admits a reducible and a toroidal Dehn filling, the distance betwee...
Let M be an orientable 3-manifold and T a torus component of ∂M. We show that the boundary-slopes of...
AbstractWe prove that Dehn filling a small link exterior with a non-degenerate boundary slope row pr...
In this paper we will give three infinite families of exam-ples of nonhyperbolic Dehn fillings on hy...
textWe study reducible Dehn surgeries on nontrivial knots in S³. The conjectured classification of s...
Let M be a compact, orientable, irreducible, ∂-irreducible, anannular 3-manifold with one component ...
AbstractLet M be a simple 3-manifold with a toral boundary component ∂0M. If Dehn filling M along ∂0...
We show that the distance between a finite filling slope and reducible filling slope on the boundary...
No surgery on a non-torus 2-bridge knot yields a reducible 3-manifold as shown in The-orem 2(a) in [...
AbstractLet M be a compact, connected, orientable, irreducible 3-manifold whose boundary is a torus....
AbstractIf two surgeries on a hyperbolic knot produce a reducible manifold and a toroidal manifold, ...
AbstractIt is shown that if M is a compact, connected, orientable hyperbolic 3-manifold whose bounda...
Abstract. Let M be a simple 3-manifold with a toral boundary component. It is known that if two Dehn...
AbstractWe prove that if M is a connected, compact, orientable, irreducible 3-manifold with incompre...
textThis dissertation is an investigation into the classification of all hyperbolic manifolds which ...
AbstractIf a simple 3-manifold M admits a reducible and a toroidal Dehn filling, the distance betwee...
Let M be an orientable 3-manifold and T a torus component of ∂M. We show that the boundary-slopes of...
AbstractWe prove that Dehn filling a small link exterior with a non-degenerate boundary slope row pr...
In this paper we will give three infinite families of exam-ples of nonhyperbolic Dehn fillings on hy...
textWe study reducible Dehn surgeries on nontrivial knots in S³. The conjectured classification of s...
Let M be a compact, orientable, irreducible, ∂-irreducible, anannular 3-manifold with one component ...
AbstractLet M be a simple 3-manifold with a toral boundary component ∂0M. If Dehn filling M along ∂0...
We show that the distance between a finite filling slope and reducible filling slope on the boundary...
No surgery on a non-torus 2-bridge knot yields a reducible 3-manifold as shown in The-orem 2(a) in [...
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