MARBERG, Eric

Eric Paul Marberg is a mathematician specializing in representation theory, combinatorics, and algebraic structures. His research focuses on topics such as Kazhdan-Lusztig theory, Hopf algebras, symmetric functions, and the representation theory of finite groups and Coxeter groups. He has made significant contributions to the study of supercharacters, involution models, and the combinatorics of symmetric groups and their generalizations. Marberg has also worked on the representation theory of finite reductive groups and the structure of algebra groups. His work often bridges algebraic and combinatorial methods, and he has published extensively in top mathematics journals. He is currently affiliated with the University of California, San Diego, where he holds a position as a professor in the Department of Mathematics.

Eric Marberg is a researcher at the Hong Kong University of Science and Technology, specializing in Representation theory and Algebraic combinatorics. His work explores connections between representation theory and combinatorial structures, with a focus on symmetric functions, Hopf algebras, and Schubert calculus. He investigates topics such as supercharacters, involution words, and symmetric orbit closures, often employing combinatorial methods to study character enumeration and positivity properties. His research also extends to K-theory formulas for orthogonal and symplectic orbit closures, as well as the development of combinatorial tools for understanding quasiparabolic conjugacy classes in Coxeter groups.