A New Hybrid Optimization Technique for Scheduling of Periodic and Non-periodic Tasks

Harendra Kumar, Isha Tyagi
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Abstract

This article addresses a renowned issue of allocating periodic tasks to a network of heterogeneous processors in distributed computing systems (DCS) subject to timing constraints, tasks precedence, and arbitrary communication among them, in order to lessen the overall busy time whereas guaranteeing the tasks deadlines. A new hybrid optimization (NHO) technique is introduced, a fusion of k-mean clustering (KMC) and Branch-and-Bound (B&B) method for reducing overall normalized busy time (NSBT) of the system. This technique is stationed on B&B method in which each branch grants scheduling solution. K-mean clustering (KMC) technique has been utilized to reduce the complexity of B&B technique by pruning the branches those do not lead feasible solution. A specialized case of non-periodic tasks allocation issue is also studied in this work. The problem is intractable in nature. Finally, a demonstrative example and comparison with some computational experiences are presented. Experimental results reveal that proposed technique achieves better proficiency than other existing techniques in literature. This model is advisable for arbitrary number of processors and tasks.

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一种新的周期与非周期任务调度混合优化技术
本文解决了一个著名的问题,即在分布式计算系统(DCS)中,根据时间约束、任务优先级和它们之间的任意通信,将周期性任务分配给异构处理器网络,以减少总体繁忙时间,同时保证任务的截止日期。介绍了一种新的混合优化(NHO)技术,即k均值聚类(KMC)和分枝定界(B&;B)方法的融合,以减少系统的总归一化繁忙时间(NSBT)。这项技术在B&;B方法,其中每个分支授予调度解决方案。K-均值聚类(KMC)技术已被用于降低B&;B技术通过修剪那些不能带来可行解决方案的枝条。本文还研究了非周期任务分配问题的一个特例。这个问题本质上是棘手的。最后,给出了一个实例,并与一些计算经验进行了比较。实验结果表明,所提出的技术比文献中现有的其他技术取得了更好的熟练度。此模型适用于任意数量的处理器和任务。
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