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math.MG2005
On differentiable compactifications of the hyperbolic space
Benoit Kloeckner
The group of direct isometries of the real n-dimensional hyperbolic space is G=SOo(n,1). This isometric action admits many differentiable compactifications into an action on the cl…
math.MG2005
On differentiable compactifications of the hyperbolic plane and algebraic actions of SL(2;R) on surfaces
Benoit Kloeckner
It is known that the hyperbolic plane admits a countable infinity of compactifications into a closed disk such that the isometric action of SL(2;R) acts analytically on the compact…