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Mathematical Approach to the Performance Evaluation of Three Dimensional Variational Data Assimilation

机译:三维变分数据同化性能评估的数学方法

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We analyse and discuss the performance of a decomposition approach introduced for solving large scale Variational Data Assimilation (DD-VAR DA) problems. Our performance analysis uses a set of matrices (decomposition and execution)[9], built to highlight the dependency relationship among component parts of a computational problem and/or among operators of the algorithm that solves the problem [10?], that are the fundamental characteristics of an algorithm. We will show how performance metrics depend on the complexity of the algorithm and on parameters characterizing the structure of the two matrices, like their number of rows and columns. We use a new definition of speed up, involving the scale-up factor which measure the performance gain in terms of time complexity reduction, to describe the non-linear behavior of the performance gain.
机译:我们分析并讨论引入求解大规模变分数据同化(DD-VAR DA)问题的分解方法的性能。我们的性能分析使用了一组矩阵(分解和执行)[9],建立了计算问题的组件部分之间的依赖关系和/或解决问题的算法的运营商[10吗?],即算法的基本特征。我们将展示性能指标如何取决于算法的复杂性以及表征两个矩阵结构的参数,如它们的行数和列数。我们使用速度的新定义,涉及在时间复杂性减少方面测量性能增益的扩展因素,以描述性能增益的非线性行为。

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