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Comments on 'Design and performance evaluation of load distribution strategies for multiple loads on heterogeneous linear daisy chain networks'

机译:关于“异构线性菊花链网络上多种负载的负载分配策略的设计和性能评估”的评论

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摘要

Min, Veeravalli, and Barlas have proposed strategies to minimize the overall execution time of one or several divisible loads on a heterogeneous linear network, using one or more installments [Han Min Wong, Bharadwaj Veeravalli, Scheduling divisible loads on heterogeneous linear daisy chain networks with arbitrary processor release times, IEEE Trans. Parallel Distrib. Syst. 15 (3) (2004) 273-288; Han Min Wong, Bharadwaj Veeravalli, Gerassimos Barlas, Design and performance evaluation of load distribution strategies for multiple divisible loads on heterogeneous linear daisy chain networks, J. Parallel Distrib. Comput. 65 (12) (2005) 1558-1577]. We show using a very simple example that their approach does not always produce a solution and that, when it does, the solution is often suboptimal. We also show how to find an optimal scheduling for any instance, once the number of installments per load is given. Finally, we formally prove that under a linear cost model, as in both the above-mentioned references, an optimal schedule has an infinite number of installments. Therefore such a cost model should not be used to design practical multi-installment algorithms.
机译:Min,Veeravalli和Barlas提出了使用一个或多个分期付款策略来最大程度地减少异构线性网络上一个或几个可分负载的总体执行时间的方法[Han Min Wong,Bharadwaj Veeravalli,在异构线性雏菊链网络上调度可分负载任意处理器发布时间,IEEE Trans。并行分配。 Syst。 15(3)(2004)273-288; Han Min Wong,Bharadwaj Veeravalli,Gerassimos Barlas,异构线性菊花链网络上多个可分负荷的负荷分配策略的设计和性能评估,J。Parallel Distrib。计算65(12)(2005)1558-1577]。我们用一个非常简单的例子说明,他们的方法并不总是能产生解决方案,而且当解决方案出现时,解决方案通常不是最优的。一旦给出了每个负载的分期付款次数,我们还将展示如何为任何实例找到最佳调度。最后,我们正式证明,在线性成本模型下(如上述两个参考文献一样),最优计划的安装次数是无限的。因此,不应将这种成本模型用于设计实用的多安装算法。

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