Nearly optimal spectral gaps for random Belyi surfaces
classification
🧮 math.SP
math.DGmath.GTmath.RT
keywords
spectralfracmodelnearlyoptimalrandombelyibrooks-makover
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In this paper, we show that a random hyperbolic surface in the Brooks-Makover model has a spectral gap greater than $\left(\frac{1}{4}-\frac{c}{\log n}\right)$ for some universal constant $c>0$ , confirming the nearly optimal spectral gap conjecture in this model.
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