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Algebraic multigrid block preconditioning for multi-group radiation diffusion equations
时间:2020年09月20日 11:37 点击数:

报告人:岳孝强

报告地点:数学与统计学院104报告厅

报告时间:2020年09月22日星期二16:00-17:00

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报告摘要:

The talk focuses on developing and analyzing efficient block preconditioners based on algebraic multigrid (AMG) for the large-scale sparse linear systems arising from the fully coupled and implicitly cell-centered finite volume discretization of multi-group radiation diffusion equations. The preconditioning techniques are the monolithic AMG method, lower and upper block triangular preconditioners, physical-variable based coarsening two-level algorithm and two types of block Schur complement preconditioners. The coupling strength and diagonal dominance are further explored to improve performance. We take advantage of representative one- and twenty-group linear systems from capsule implosion simulations to test the robustness, efficiency, strong and weak parallel scaling properties of the proposed methods.

主讲人简介:

岳孝强,湘潭大学副教授,目前主要从事(代数)多重网格与(非重叠)区域分解法、时空并行算法、惯性约束聚变的精细数值模拟与高性能并行软件研发等。在Journal of Scientific Computing、Communications in Computational Physics、Computers & Mathematics with Applications、Computers & Fluids等SCI期刊上已发表学术论文20余篇。主持国防基础科研核科学挑战专题、国家自然科学基金青年项目与湖南省自然科学基金青年项目等。

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