首页> 外文会议>International conference on domain decomposition methods >Algebraic Adaptive Multipreconditioning Applied to Restricted Additive Schwarz
【24h】

Algebraic Adaptive Multipreconditioning Applied to Restricted Additive Schwarz

机译:代数自适应多重预处理应用于受限加性Schwarz

获取原文

摘要

In 2006 the Multipreconditioned Conjugate Gradient (MPCG) algorithm was introduced by Bridson and Greif (2006). It is an iterative linear solver, adapted from the Preconditioned Conjugate Gradient (PCG) algorithm (Saad, 2003), which can be used in cases where several preconditioners are available or the usual preconditioner is a sum of operators. In Bridson and Greif (2006) it was already pointed out that Domain Decomposition algorithms are ideal candidates to benefit from MPCG. This was further studied in Greif et al. (2014) which considers Additive Schwarz preconditioners in the Multipreconditioned GMRES (MPGMRES) Greif et al. (2016) setting. In 1997, Rixen had proposed in his thesis (Rixen, 1997) the Simultaneous FEU algorithm which turns out to be MPCG applied to FETI. The algorithm is more extensively studied in Gosselet et al. (2015) where its interpretation as an MPCG solver is made explicit.
机译:在2006年,Bridson和Greif(2006)引入了多预处理共轭梯度(MPCG)算法。它是一种迭代线性求解器,是根据预处理共轭梯度(PCG)算法(Saad,2003年)改编而成的,可以在有多个预处理器可用或通常的预处理器是运算符总和的情况下使用。在Bridson和Greif(2006)中已经指出,领域分解算法是从MPCG中受益的理想候选者。 Greif等人对此进行了进一步的研究。 (2014年)考虑了在多预处理GMRES(MPGMRES)中使用添加剂Schwarz预处理剂Greif等。 (2016)设置。 1997年,Rixen在其论文中(Rixen,1997年)提出了同时FEU算法,该算法后来证明是MPCG应用于FETI。 Gosselet等人对该算法进行了更广泛的研究。 (2015年),明确解释了其作为MPCG求解器的解释。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号