Andrew T. Barker, Ph.D.
Affiliations: | 2009 | Applied Mathematics | University of Colorado, Boulder, Boulder, CO, United States |
Area:
Mathematics, Computer Science, Medical BiophysicsGoogle:
"Andrew Barker"Parents
Sign in to add mentorXiao-Chuan Cai | grad student | 2009 | CU Boulder | |
(Parallel monolithic fluid-structure interaction algorithms with application to blood flow simulation.) |
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Publications
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Anderson R, Andrej J, Barker A, et al. (2020) MFEM: a modular finite element methods library Computers & Mathematics With Applications |
Weston B, Nourgaliev RR, Delplanque J, et al. (2019) Preconditioning a Newton-Krylov solver for all-speed melt pool flow physics Journal of Computational Physics. 397: 108847 |
Barker AT, Dobrev V, Gopalakrishnan J, et al. (2018) A Scalable Preconditioner for a Primal Discontinuous Petrov--Galerkin Method Siam Journal On Scientific Computing. 40 |
Barker AT, Lee CS, Vassilevski PS. (2017) Spectral Upscaling for Graph Laplacian Problems with Application to Reservoir Simulation Siam Journal On Scientific Computing. 39 |
Barker AT, Rees T, Stoll M. (2016) A Fast Solver for an H1 Regularized PDE-Constrained Optimization Problem Communications in Computational Physics. 19: 143-167 |
Barker AT, Stoll M. (2015) Domain decomposition in time for PDE-constrained optimization Computer Physics Communications. 197: 136-143 |
Ayuso De Dios BA, Barker AT, Vassilevski PS. (2014) A combined preconditioning strategy for nonsymmetric systems Siam Journal On Scientific Computing. 36: A2533-A2556 |
Barker AT. (2014) A minimal communication approach to parallel time integration International Journal of Computer Mathematics. 91: 601-615 |
Barker AT, Brenner SC. (2014) A mixed finite element method for the stokes equations based on a weakly over-penalized symmetric interior penalty approach Journal of Scientific Computing. 58: 290-307 |
Barker AT, Brenner SC, Sung LY. (2011) Overlapping Schwarz domain decomposition preconditioners for the local discontinuous Galerkin method for elliptic problems Journal of Numerical Mathematics. 19: 165-187 |