I want an embedding of the hyperbolic space of dimension $n$, or the manifold $\mathbb{H}^n$ in a Euclidean space of some dimension.
I know this can be embedded in the Minkowski space and this can not be done for $\mathbb{E}^3$.
A reference would do. Also, $n=2$ is my concern. But I guess it is not that hard to generalize this to higher dimensions.
