Parallel computing of spatial big data and derivation of asymptotic behavior of statistical partition equation

Zeyu Long
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Abstract

At present, the parallel computing theory based on spatial big data has problems such as difficult algorithms, difficult operations, and complex formulas, based on this, this paper proposes a p-Dot parallel computing model based on the traditional parallel computing model of BSP (Bulk Synchronous Parallel), and then tests the model effect by setting experiments. The results reveal that: (1) All curves are open up and have a minimum value. (2) The dataset with a capacity of 0.25GB is the benchmark dataset. (3) The expansion rate e(w) of the input data capacity of the model under different test procedures has a linear relationship with the expansion rate e(n* ) of the corresponding optimal number of machines. (4) When 𝑛→∞ in the partition equation p(n), p(n) tends to a certain value.
空间大数据并行计算及统计分拆方程渐近性的推导
目前基于空间大数据的并行计算理论存在算法难、操作难、公式复杂等问题,基于此,本文在传统并行计算模型BSP (Bulk Synchronous parallel)的基础上提出了p-Dot并行计算模型,并通过设置实验对模型效果进行了检验。结果表明:(1)所有的曲线都是开放的,并且有一个最小值。(2)容量为0.25GB的数据集为基准数据集。(3)不同试验程序下模型输入数据容量的扩展率e(w)与对应的最优机器数量的扩展率e(n*)呈线性关系。(4)当分划方程p(n)中𝑛→∞时,p(n)趋于某一值。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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