I am a mathematician focusing on computational algebraic geometry. I received my Ph.D. in Mathematics from the University of California, Berkeley, where I was supervised by Bernd Sturmfels. My dissertation, Nonlinear Algebra in Quantum Chemistry, develops algebraic-geometric methods for quantum chemistry, with a particular focus on coupled cluster theory. Before moving to Berkeley, I completed a B.S. in Mathematics at the University of Iceland.
My research lies at the interface of nonlinear algebra and applications. I develop and apply techniques from computational algebraic geometry, combinatorics, and representation theory to study problems arising in physics, quantum chemistry, and other sciences. Much of my work is motivated by the algebraic and geometric structures hidden within large computational problems. In particular, I am currently studying the geometry of eigenvalue problems and the structure of eigenvectors arising from families of matrices and Hamiltonians.
