Andreas Keese
Braunschweig University of Technology
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Computational Fluid and Solid Mechanics 2003#R##N#Proceedings Second MIT Conference on Compurational Fluid and Solid Mechanics June 17–20, 2003 | 2003
Andreas Keese; Hermann G. Matthies
Publisher Summary Uncertainty in a physical system can be described by a stochastic model, resulting in a stochastic partial differential equation (SPDE). Discretization by a Galerkin “ansatz” with tensor products of finite elements and stochastic “ansatz” functions yields a large system of equations that can be efficiently solved by iterative methods, which can take advantage of parallel techniques. The parallel solver uses the spatial discretization by a (possibly parallel) deterministic solver. A coarser-grained level of parallelism is achieved by distributing the unknowns and by running a set of deterministic solvers in parallel. The chapter concludes that the framework implemented discretizes only the stochastic dimension and uses deterministic software in a black-box fashion for the discretization of the spatial problem.
Computer Methods in Applied Mechanics and Engineering | 2005
Hermann G. Matthies; Andreas Keese
Computers & Structures | 2005
Andreas Keese; Hermann G. Matthies
Archive | 2003
Andreas Keese
SIAM Journal on Scientific Computing | 2003
Andreas Keese; Matthies, Hermann, G.
Pamm | 2003
Andreas Keese; Hermann G. Matthies
Archive | 2003
Andreas Keese; Matthies, Hermann, G.
Archive | 2001
Hermann G. Matthies; Andreas Keese
Pamm | 2003
Andreas Keese; Hermann G. Matthies
Pamm | 2002
Hermann G. Matthies; Andreas Keese