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20232026
most citedSpectral gap of random hyperbolic surfaces

2 citations · 3 across the 6 of their papers we have counts for

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math.GT2024★ 2 cited

Spectral gap of random hyperbolic surfaces

Nalini Anantharaman, Laura Monk

Let be a closed, connected, oriented surface of genus , with a hyperbolic metric chosen at random according to the Weil--Petersson measure on the moduli space of Riemannian…

math.GT2024

A Moebius inversion formula to discard tangled hyperbolic surfaces

Nalini Anantharaman, Laura Monk

Recent literature on Weil-Petersson random hyperbolic surfaces has met a consistent obstacle: the necessity to condition the model, prohibiting certain rare geometric patterns (whi…