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Parallel Execution Time Prediction Of The Multitask Parallel Programs

机译:多任务并行程序的并行执行时间预测

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A critical problem of predicting the execution time of parallel programs is computing the maximum execution time of tasks involved in the parallel computation. For a parallel composition of n tasks, distribution information of execution time of the constituent task is crucial to accurately predicting mean, variance and even distribution of execution time of the composition of tasks when the execution time of them is stochastic. This paper presents a method of predicting the maximum parallel execution time of n constituent tasks, each of which has independent, identically distributed random execution time. First, execution time of any constituent task as a random variable is transformed into standard normal variable, or approximately so, by using Johnson distributions. Then the distribution and moments of the maximum parallel execution time are obtained after appropriate Johnson transformation is chosen and its corresponding parameters are determined. The experiment on synthetic distributions such as exponential distribution shows that most relative errors of the first four moments are near the 0.1%. And the experiment on some practical applications shows that the relative errors of the first four moments are below 0.1%. The computing complexity of our algorithm, as a function of the number n of the tasks or processors, is O(n), and even O(1) while using approximate distribution, such as Gumbel distribution.
机译:预测并行程序执行时间的一个关键问题是计算并行计算中涉及的任务的最大执行时间。对于n个任务的并行组成,当任务的执行时间是随机的时,组成任务的执行时间的分布信息对于准确预测任务组成的执行时间的均值,方差和均匀分布至关重要。本文提出了一种预测n个组成任务的最大并行执行时间的方法,每个组成任务具有独立的,均匀分布的随机执行时间。首先,通过使用Johnson分布,将任何构成任务的执行时间作为随机变量转换为标准正态变量,或将其近似转换为标准正态变量。然后,在选择了适当的Johnson变换并确定了其相应的参数之后,获得了最大并行执行时间的分布和矩。对合成分布(例如指数分布)进行的实验表明,前四个矩的大多数相对误差都接近0.1%。实际应用实验表明,前四个时刻的相对误差在0.1%以下。当使用近似分布(例如Gumbel分布)时,根据任务或处理器的数量n的函数,我们算法的计算复杂度为O(n)甚至O(1)。

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