An Integrated Grey Wolf Optimizer with Nelder-Mead Method for Workflow Scheduling Problem

N. Mohsin, R. S. Alhamdani, B. F. Al-Dulaimi
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Abstract

Cloud computing is one of the latest distributed system paradigms that comes with the opportunity of running workflows at reduced costs since it does not require owning any infrastructure Scientific workflows refer to a series of computations that facilitates data analysis in both structured & distributed manners. This paper formulated a new mathematical modeling for scientific workflow scheduling (SWS) problem. The formulated optimization problem is considered a multiobjective optimization task where MakeSpan, Cost, Energy, and FlowTime are handled as the objective functions. This study proposes a new hybrid optimization algorithm based on Grey Wolf Optimizer and Nealder Mead Method for solving multi-objective SWS problems. The obtained results based on several workflow templates showed that the proposed algorithm outperformed the well-known Heterogeneous Earliest First Time (HEFT) and Distributed HEFT (DHEFT). Moreover, its performance was better than that of the benchmarking algorithms.
基于Nelder-Mead方法的工作流调度集成灰狼优化器
云计算是最新的分布式系统范例之一,它带来了以较低成本运行工作流的机会,因为它不需要拥有任何基础设施。科学工作流指的是一系列计算,这些计算有助于以结构化和分布式方式进行数据分析。针对科学工作流调度问题,建立了一种新的数学模型。该优化问题被认为是一个多目标优化任务,其中MakeSpan、Cost、Energy和FlowTime作为目标函数进行处理。针对多目标SWS问题,提出了一种基于灰狼优化器和Nealder Mead方法的混合优化算法。基于多个工作流模板的结果表明,该算法优于异构最早首次(HEFT)和分布式最早首次(DHEFT)算法。而且,该算法的性能优于基准测试算法。
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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