Completion Time Minimization in Multi-User Task Scheduling with Heterogeneous Processors and Budget Constraints

S. Sundar, J. Champati, B. Liang
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引用次数: 2

Abstract

We study task scheduling and offloading in a cloud computing system with multiple users, where tasks have different processing times, release times, communication times, and weights. Each user may schedule a task locally or offload it to a finite-capacity shared cloud with heterogeneous processors by paying a price for the resource usage. Our work aims at identifying a task scheduling decision that minimizes the weighted sum completion time of all tasks, while satisfying the users' budget constraints. We propose an efficient solution framework for this NP-hard problem. As a first step, we solve an integer-relaxed problem and use a rounding technique to obtain an integer solution that is a constant factor approximation to the minimum weighted sum completion time. This solution violates the budget constraints, but the average budget violation decreases as the number of users increases. Thus, we develop a scalable Single-Task Unload for Budget Resolution (STUBR) algorithm, which resolves budget violations and orders the tasks to reduce the weighted sum completion time. Our trace-driven simulation shows that STUBR exhibits robust performance under practical scenarios and outperforms several alternatives.
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具有异构处理器和预算约束的多用户任务调度的完成时间最小化
我们研究了一个多用户云计算系统中的任务调度和卸载,其中任务具有不同的处理时间、释放时间、通信时间和权重。每个用户可以在本地调度任务,也可以通过为资源使用付费,将任务卸载到具有异构处理器的有限容量共享云中。我们的工作旨在确定一种任务调度决策,使所有任务的加权完成时间总和最小,同时满足用户的预算约束。我们提出了一个有效的NP-hard问题的解决框架。作为第一步,我们解决了一个整数松弛问题,并使用舍入技术得到一个整数解,该解是最小加权和完成时间的常数因子近似值。这种解决方案违反了预算约束,但平均违反预算的情况会随着用户数量的增加而减少。因此,我们开发了一种可扩展的单任务卸载预算解决(STUBR)算法,该算法解决预算违规并对任务进行排序以减少加权和完成时间。我们的跟踪驱动仿真表明,STUBR在实际场景下表现出强大的性能,并且优于几种替代方案。
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