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A GSA based hybrid algorithm for bi-objective workflow scheduling in cloud computing

机译:云计算中基于GSA的双目标工作流调度混合算法

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Workflow Scheduling in cloud computing has drawn enormous attention due to its wide application in both scientific and business areas. This is particularly an NP-complete problem. Therefore, many researchers have proposed a number of heuristics as well as meta-heuristic techniques by considering several issues, such as energy conservation, cost and makespan. However, it is still an open area of research as most of the heuristics or meta-heuristics may not fulfill certain optimum criterion and produce near optimal solution. In this paper, we propose a meta-heuristic based algorithm for workflow scheduling that considers minimization of makespan and cost. The proposed algorithm is a hybridization of the popular meta-heuristic, Gravitational Search Algorithm (GSA) and equally popular heuristic, Heterogeneous Earliest Finish Time (HEFT) to schedule workflow applications. We introduce a new factor called cost time equivalence to make the bi-objective optimization more realistic. We consider monetary cost ratio (MCR) and schedule length ratio (SLR) as the performance metrics to compare the performance of the proposed algorithm with existing algorithms. With rigorous experiments over different scientific workflows, we show the effectiveness of the proposed algorithm over standard GSA, Hybrid Genetic Algorithm (HGA) and the HEFT. We validate the results by well-known statistical test, Analysis of Variance (ANOVA). In all the cases, simulation results show that the proposed approach outperforms these algorithms.
机译:由于其在科学和商业领域中的广泛应用,云计算中的工作流调度已引起了极大的关注。这尤其是一个NP完全问题。因此,许多研究者通过考虑诸如节能,成本和制造期之类的若干问题,提出了许多启发式方法和元启发式技术。但是,由于大多数启发式方法或元启发式方法可能无法满足某些最佳准则并产生接近最优的解决方案,因此它仍然是一个开放的研究领域。在本文中,我们提出了一种基于元启发式的工作流调度算法,该算法考虑了最小化制造时间和成本。所提出的算法是流行的元启发式引力搜索算法(GSA)与同样流行的启发式,异构最早完成时间(HEFT)的混合,以调度工作流应用程序。我们引入了一个称为成本时间等价的新因素,以使双目标优化更为现实。我们将货币成本比率(MCR)和进度长度比率(SLR)视为性能指标,以将建议算法与现有算法的性能进行比较。通过在不同的科学工作流程上进行的严格实验,我们证明了该算法在标准GSA,混合遗传算法(HGA)和HEFT上的有效性。我们通过著名的统计检验方差分析(ANOVA)验证结果。在所有情况下,仿真结果均表明,该方法优于这些算法。

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