3 citations · 6 across the 3 of their papers we have counts for
3 papers
math.GT2010★ 1 cited
The hyperbolic meaning of the Milnor-Wood inequality
Daniel V. Mathews
We introduce a notion of the twist of an isometry of the hyperbolic plane. This twist function is defined on the universal covering group of orientation-preserving isometries of th…
math.GT2010★ 3 cited
Hyperbolic cone-manifold structures with prescribed holonomy II: higher genus
Daniel V. Mathews
We consider the relationship between hyperbolic cone-manifold structures on surfaces, and algebraic representations of the fundamental group into a group of isometries. A hyperboli…
math.GT2010★ 2 cited
Hyperbolic cone-manifold structures with prescribed holonomy I: punctured tori
Daniel V. Mathews
We consider the relationship between hyperbolic cone-manifold structures on surfaces, and algebraic representations of the fundamental group into a group of isometries. A hyperboli…