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A Framework for Parallel Adaptive Finite Element Methods and Its Template Based Implementation in C++

机译:并行自适应有限元方法的框架及其基于模板的C ++实现

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Finite element meshes are large, richly structured sets whose internal relationships must be visible to different parts of a finite element program. This causes software engineerings problems that increase when adaptive mesh refinement and multilevel preconditioners are applied. Even more problems arise when finite element methods have to be implemented for parallel computers since the meshes have to be mapped onto the hardware topology so that their locality is preserved. We have designed a framewrok for parallel adaptive finite element methods that centers upon a problem-oriented index scheme as a new high level description method for finite element meshes. Within the index scheme, important mesh relations can be expressed by simple algebraic operations is Z~n. We give an overview of the indexing methodology and outline the main parts of the framework. Special emphasis is on the reuse of several C++ template libraries-including standard container classes and the library for data parallel programming of the PROMOTER programming model.
机译:有限元网格是大型的,丰富的结构集,其内部关系必须对有限元程序的不同部分可见。这导致软件工程在应用自适应网格细化和多级预处理器时增加的问题。当必须为并行计算机实现有限元方法时出现的更多问题,因为网格必须映射到硬件拓扑上,以便保留其局部性。我们设计了一种用于并行自适应有限元方法的框架,该方法在面向问题的索引方案上作为有限元网格的新的高级描述方法为中心。在索引方案中,重要的网格关系可以通过简单的代数操作表示为z〜n。我们概述了索引方法,概述了框架的主要部分。特殊重点是重用几个C ++模板库 - 包括标准容器类和用于启动子编程模型的数据并行编程的库。

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