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0111 · Sep 200019922001200920172026
4 results for self-bumps

The study classifies geometrically finite polynomials on the boundary of Blaschke products.

problem Understanding the boundaries of hyperbolic components of Blaschke products.
method Combinatorial classification and construction of self-bumps.
result The closure of the main hyperbolic component is not a topological manifold with boundary for d4d\geq 4.

Let NN be a hyperbolic 3-manifold and BB a component of the interior of AH(π1(N))AH(π_1(N)), the space of marked hyperbolic 3-manifolds homotopy equivalent to NN. We will give topological conditions on NN sufficient to give ρBˉρ\in \bar{B} such that for every small neighborhood VV of ρρ, VBV \cap B is disconnected. This …

2000-09-15abs ↗pdf ↗

In this paper we give a necessary and sufficient condition in which a sequence of Kleinian punctured torus groups converges. This result tells us that every exotically convergent sequence of Kleinian punctured torus groups is obtained by the method due to Anderson and Canary. Thus we obtain a complete description of th…

2007-01-12abs ↗pdf ↗