Christopher R. Lee

activity

20042015

most citedFolded Symplectic Toric Four-Manifolds

3 citations · 4 across the 3 of their papers we have counts for

collaborators

3 papers

math.SG2015★ 3 cited

Folded Symplectic Toric Four-Manifolds

Christopher R. Lee

We show that two orientable, four-dimensional folded symplectic toric manifolds are isomorphic provided that their orbit spaces have trivial degree-two integral cohomology and ther…

math.SG2010

Toric integrable geodesic flows in odd dimensions

Christopher R. Lee, Susan Tolman

Let $Q$ be a compact, connected $n$ -dimensional Riemannian manifold, and assume that the geodesic flow is toric integrable. If $n \neq = 3$ is odd, or if $π_{1} (Q)$ is infinite, we sho…

math.DG2004★ 1 cited

3-Manifolds admitting toric integrable geodesic flows

Christopher R. Lee

The geodesic flow of a Riemannian metric on a compact manifold $Q$ is said to be toric integrable if it is completely integrable and the first integrals of motion generate a homoge…