26 citations · 32 across the 5 of their papers we have counts for
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math.DG2002
Cheeger manifolds and the classification of biquotients
Burt Totaro
A closed manifold is called a biquotient if it is diffeomorphic to K\G/H for some compact Lie group G with closed subgroups K and H such that K acts freely on G/H. Biquotients are…
math.DG2002★ 1 cited
Curvature, diameter, and quotient manifolds
Burt Totaro
Gromov showed that there is an upper bound on the Betti numbers of all closed Riemannian n-manifolds of nonnegative sectional curvature. Grove asked whether such manifolds (if simp…
math.AG2002★ 5 cited
The resolution property for schemes and stacks
Burt Totaro
We prove the equivalence of two fundamental properties of algebraic stacks: being a quotient stack in a strong sense, and the resolution property, which says that every coherent sh…