The ending lamination space of the five-punctured sphere is the Noebeling curve

Abstract

We prove that the ending lamination space of the five-punctured sphere is homeomorphic to the Noebeling curve.

24 pages, 5 figures

References in corpus (3)

• Train tracks and the Gromov boundary of the complex of curves
• The universal Cannon--Thurston maps and the boundary of the curve complex
• Almost filling laminations and the connectivity of ending lamination space

Cited by in corpus (3)

• On the topology of ending lamination space
• On the asymptotic dimension of the curve complex
• Local k-connectedness of an inverse limit of polyhedra