Carl W. Lee

Department of Mathematics
University of Kentucky
Lexington, KY 40506-0027 USA

phone +1 (859) 257-1405
FAX +1 (859) 257-4078

My research tends to center around convex polyhedra. These are sets that can be described as intersections of finite numbers of closed halfspaces in Euclidean space. A bounded polyhedron is a convex polytope; equivalently, a convex polytope is the smallest convex set containing a given finite set of points.

My interest in polyhedra is motivated by:

My graduate students are presently working on projects involving stress and toric h-vectors of convex polytopes; triangulations of convex polytopes; and three-dimensional aperiodic tilings.

Some recent publications: