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Parallelization of a High-Order Accurate Unstructured Mesh Finite-Volume Solver

机译:高阶精确非结构化网格有限体积求解器的并行化

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A generic solver eliminates the need to write new finite-volume codes for each type of physics.By separating the physics from the numerics of the solver, a modular design is achieved.New physics modules can easily be written with a minimal knowledge of the finite-volume method.A parallel solver allows simulation of complex physics on intricate domains in a timely manner by using numerous processors simultaneously.In this paper we describe the steps needed to adapt a high-order accurate unstructured mesh generic finite-volume solver to a parallel architecture.A message-passing approach is used which allows the solver to operate on a distributed memory system,such as a cluster of workstations.The re- construction stencil is determined at the preprocess- ing stage and an appropriate parallel data structure for the solution is formed.Fluxes for faces on the par- tition boundary are evaluated by communicating the reconstruction coefficients to the adjacent processor. Good performance scalability is achieved for second and fourth-order accurate solutions on cell and vertex centered meshes.
机译:通用求解器消除了为每种类型的物理学编写新的有限体积代码的需要,通过将物理学与求解器的数值分开,可以实现模块化设计。只需很少了解有限知识,即可轻松编写新的物理学模块并行求解器允许通过同时使用多个处理器来及时地在复杂域上模拟复杂的物理场。本文描述了将高阶准确非结构化网格通用有限体积求解器应用于并行计算所需的步骤使用消息传递方法,该方法允许求解程序在分布式存储系统(例如工作站集群)上运行。重建模板在预处理阶段确定,并为解决方案确定适当的并行数据结构通过将重建系数传递给相邻处理器,可以评估分区边界上人脸的通量。对于以单元和顶点为中心的网格的二阶和四阶精确解决方案,可以实现良好的性能可伸缩性。

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