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20162020
most citedThe embedding of the space of negatively curved surfaces in geodesic currents

2 citations · 2 across the 3 of their papers we have counts for

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math.MG2017

Critical exponent for geodesic currents

Olivier Glorieux

For any geodesic current we associated a quasi-metric space. For a subclass of geodesic currents, called filling, it defines a metric and we study the critical exponent associated…

math.DG2017

Convergence of quasi-Fuchsian groups using critical exponent

Olivier Glorieux

We prove that a sequence of quasi-Fuchsian representations for which the critical exponent converges to the topological dimension of the boundary of the group (larger than 2), conv…