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Hyperbolic vs Euclidean balls [closed]

I'm trying to prove that, in the Poincaré half-space of dimension 2, a hyperbolic ball with center $P:=(x,y)$ and radius $r$ is exactly, as a set of points, a euclidean ball with center $(x,y\cosh(r)) …
Lille Nordmann's user avatar
1 vote
1 answer
412 views

How to prove that the hyperbolic space is $\delta$-hyperbolic

How can I prove that the hyperbolic space $\mathbb{H}^n$ (in any of its realization as hyperboloid, Poincaré disc or Poincaré half-space) is $\delta$-hyperbolic? For the moment I am not interested in …
Lille Nordmann's user avatar