activity
20072018
most citedOn volumes of hyperbolic orbifolds

18 citations · 22 across the 4 of their papers we have counts for

collaborators

6 papers

math.GT2018★ 1 cited

On the volume of orbifold quotients of symmetric spaces

Ilesanmi Adeboye, McKenzie Wang, Guofang Wei

A classic theorem of Kazhdan and Margulis states that for any semisimple Lie group without compact factors, there is a positive lower bound on the covolume of lattices. H. C. Wang'…

math.DG2017

Entropy Rigidity and Hilbert Volume

Ilesanmi Adeboye, Harrison Bray, David Constantine

For a closed, strictly convex projective manifold of dimension that admits a hyperbolic structure, we show that the ratio of Hilbert volume to hyperbolic volume is bounde…

math.GT2015

The Area of Convex Projective Surfaces and Fock-Goncharov Coordinates

Ilesanmi Adeboye, Daryl Cooper

The area of a convex projective surface of genus is at least where is the vector of triangle invariants of Bonahon-Dreyer and a…

math.GT2012★ 2 cited

On volumes of complex hyperbolic orbifolds

Ilesanmi Adeboye, Guofang Wei

We construct an explicit lower bound for the volume of a complex hyperbolic orbifold that depends only on dimension.

math.GT2009★ 18 cited

On volumes of hyperbolic orbifolds

Ilesanmi Adeboye, Guofang Wei

In this paper we derive an explicit lower bound on the volume of a hyperbolic -orbifold for dimensions greater than or equal to four. Our main tool is H. C. Wang's bound on the…

math.GT2007★ 1 cited

Lower bounds for the volume of hyperbolic -orbifolds

Ilesanmi Adeboye

In this paper an explicit formula for a lower bound on the volume of a hyperbolic orbifold, dependent on dimension and the maximal order of torsion in the orbifolds' fundamental gr…