He graduated from Chalmers University of Technology in Gothenburg, Sweden, in 1998, and earned his PhD in 2002 from the Computational and Applied Mathematics program at the University of Texas at Austin. His research interests include numerical linear algebra, fast solvers for linear PDEs, and applied harmonic analysis. A particular focus of his research is the development of algorithms specifically designed for very large scale problems. Such problems require algorithms whose complexity scales linearly with problem size, that can efficiently exploit parallel processors in a variety of configurations, that can run with the data stored out-of-core or streamed, and that maintain optimal accuracy even for very large problems.