用于在云中调度作业的简单高性能算法

Javad Ghaderi
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引用次数: 1

摘要

我们考虑了由云计算应用驱动的多服务器系统中的vm(虚拟机)调度问题。随着时间的推移,虚拟机动态到达,并且在其服务期间需要不同数量的资源(例如,CPU,内存,存储等)。当一个虚拟机到达时,它被排队,然后由一个有足够剩余容量的服务器来为它服务。虚拟机的调度受以下约束:(i)打包约束,即多个虚拟机可以由一台服务器同时服务,如果它们的累积资源需求不违反服务器的容量;(ii)非抢占性,即一个虚拟机一旦在一台服务器上调度,它就不能被中断或迁移到另一台服务器上。为了实现最大吞吐量,先前的结果取决于在所有服务器变为空的情况下解决一个困难的组合问题(背包)(所谓的全局刷新时间,需要服务器之间的同步)。本文的主要贡献在于解决了这些问题。具体来说,我们提出了一类随机算法,用于在服务器中放置虚拟机,可以在没有抢占的情况下实现最大吞吐量。这些算法是自然分布的,具有较低的复杂度,并且每个队列需要执行有限的操作。此外,我们的算法在模拟中显示出良好的延迟性能,与可能不是吞吐量最优的启发式算法的延迟相当,并且比先前已知的吞吐量最优算法的延迟要好得多。
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Simple high-performance algorithms for scheduling jobs in the cloud
We consider the problem of scheduling VMs (Virtual Machines) in a multi-server system motivated by cloud computing applications. VMs arrive dynamically over time and require various amounts of resources (e.g., CPU, Memory, Storage, etc.) for the duration of their service. When a VM arrives, it is queued and later served by one of the servers that has sufficient remaining capacity to serve it. The scheduling of VMs is subject to: (i) packing constraints, i.e., multiple VMs can be served simultaneously by a single server if their cumulative resource requirement does not violate the capacity of the server, and (ii) non-preemption, i.e., once a VM is scheduled in a server, it cannot be interrupted or migrated to another server. To achieve maximum throughput, prior results hinge on solving a hard combinatorial problem (Knapsack) at the instances that all the servers become empty (the so-called global refresh times which require synchronization among the servers). The main contribution of this paper is that it resolves these issues. Specifically, we present a class of randomized algorithms for placing VMs in the servers that can achieve maximum throughput without preemptions. The algorithms are naturally distributed, have low complexity, and each queue needs to perform limited operations. Further, our algorithms display good delay performance in simulations, comparable to delay of heuristics that may not be throughput-optimal, and much better than the delay of the prior known throughput-optimal algorithms.
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