Angela Gibney

Angela Gibney is a Professor of Mathematics and Presidential Professor of Mathematics at the University of Pennsylvania's School of Arts and Sciences. Her research focuses on algebraic geometry and representation theory, particularly vertex operator algebras, moduli spaces of curves, and conformal field theory. She has made significant contributions to understanding Zhu's algebra, mode transition algebras, and conformal blocks bundles.

Her work bridges algebraic structures with geometric applications, including factorization properties of sheaves on moduli spaces and connections to cohomological field theories. Collaborations with researchers like Chiara Damiolini and Daniel Krashen have advanced studies on coinvariant sheaves, Chern characters, and GIT quotients. Her publications explore topics ranging from Morita equivalences to global generation criteria for vector bundles.

Gibney has been recognized for her role in advancing algebraic geometry through the AGNES conference series and contributions to the moduli space literature. Though no explicit awards are listed, her extensive research output reflects sustained academic leadership in her field.