Research Bio
Constantin Teleman's work and interests have covered Lie groups, their actions on spaces and linear representations. In particular, affine Kac-Moody groups and their relation to moduli of bundles on algebraic curves and Conformal Field theory. More recent work has been topology-oriented, involving equivariant K-theory, topological and conformal quantum field theories and (higher) category theory.
Research Expertise and Interest
algebraic geometry, Lie groups, topology, topological quantum field theory
Teaching
Supervised Independent Study and Research [MATH 199]
Algebraic Topology [MATH 215B]
Individual Research [MATH 295]
Individual Study for Doctoral Students [MATH 602]
Complex Manifolds [MATH 241]
Seminars [MATH 290]
Individual Research [MATH 295]
Reading Course for Graduate Students [MATH 299]
Individual Study for Doctoral Students [MATH 602]
General Academic Internship [MATH N297]
Supervised Independent Study and Research [MATH 199]
Individual Research [MATH 295]
Individual Study for Doctoral Students [MATH 602]