DocumentCode :
2955641
Title :
Modelling parareal convergence in 2D drift wave plasma turbulence
Author :
Reynolds-Barredo, J.M. ; Newman, D.E. ; Sanchez, Ricardo ; Berry, L.A.
Author_Institution :
Phys. Dept., UAF, Fairbanks, AK, USA
fYear :
2012
fDate :
2-6 July 2012
Firstpage :
726
Lastpage :
727
Abstract :
Parareal [1] is a recent time parallelization algorithm based on a predictor-corrector scheme. On the predictor stage, a fast coarse solver gives an approximate solution for all the simulation time. On the correction stage, the fine solver is used for correcting the result. The process is iterated until convergence. A successful application of parareal to an specific problem depend strongly on finding a good coarse solver. In particular, the algorithm has been successfully applied by some of the authors to fully developed two dimensional drift wave plasma turbulence [2]. Here we study the convergence of the parareal for that turbulence case from a physical point of view [3]. As a second stage, it is built a framework for studying the convergence. The framework is strongly based on the physics of the problem, and aims to generalize the knowledge to other problems. The final objective is to help on the process of finding an adequate coarse solver for similar problems or give new ideas for other cases.
Keywords :
convergence of numerical methods; iterative methods; plasma drift waves; plasma simulation; plasma turbulence; 2D drift wave plasma turbulence; coarse solver; iterative methods; parareal convergence modelling; predictor-corrector scheme; simulation time; time parallelization algorithm; Approximation algorithms; Approximation methods; Convergence; Mathematical model; Physics; Plasmas; Predictive models; magnetically confined plasmas; parareal algorithm; plasma turbulence; time parallelization; turbulent transport;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
High Performance Computing and Simulation (HPCS), 2012 International Conference on
Conference_Location :
Madrid
Print_ISBN :
978-1-4673-2359-8
Type :
conf
DOI :
10.1109/HPCSim.2012.6267004
Filename :
6267004
Link To Document :
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