Resum
It is known that the limit Area/Length for a sequence of convex sets expanding over the whole hyperbolic plane is less than or equal to 1, and exactly 1 when the sets considered are convex with respect to horocycles. We consider geodesics and horocycles as particular cases of curves of constant geodesic curvature λ with 0 ≤ λ ≤ 1 and we study the above limit Area/Length as a function of the parameter λ.
Idioma original | Anglès |
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Pàgines (de-a) | 275-289 |
Revista | Geometriae Dedicata |
Volum | 76 |
Número | 3 |
DOIs | |
Estat de la publicació | Publicada - 1 de gen. 1999 |