Daniel Dugger

Daniel Dugger is a Professor in the Department of Mathematics at the University of Oregon, affiliated with the College of Arts and Sciences. His work spans algebraic topology, K-theory, and commutative algebra.

Research Interests

His primary research focuses on algebraic topology with applications to K-theory and commutative algebra. He investigates equivariant homotopy, motivic homotopy groups, and structures in quasi-categories.

Publications

His recent work includes RO(G)-graded Bredon cohomology, equivariant Z/l-modules, and motivic Adams spectral sequences, emphasizing algebraic structures in topological contexts.

Advising and Collaborations

While the provided texts do not list formal advisees, Dugger has collaborated with researchers like Christy Hazel, Dan Isaksen, and Brooke Shipley on diverse homotopy-theoretic problems.