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Abstracts of the 2018 ACM International Conference on Measurement and Modeling of Computer Systems最新文献

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Towards Optimality in Parallel Job Scheduling 并行作业调度的最优性研究
Benjamin Berg, Jan-Pieter L. Dorsman, Mor Harchol-Balter
To keep pace with Moore's law, chip designers have focused on increasing the number of cores per chip. To effectively leverage these multi-core chips, one must decide how many cores to assign to each job. Given that jobs receive sublinear speedups from additional cores, there is a tradeoff: allocating more cores to an individual job reduces the job's runtime, but decreases the efficiency of the overall system. We ask how the system should assign cores to jobs so as to minimize the mean response time over a stream of incoming jobs. To answer this question, we develop an analytical model of jobs running on a multi-core machine. We prove that EQUI, a policy which continuously divides cores evenly across jobs, is optimal when all jobs follow a single speedup curve and have exponentially distributed sizes. We also consider a class of "fixed-width" policies, which choose a single level of parallelization, k, to use for all jobs. We prove that, surprisingly, fixed-width policies which use the optimal fixed level of parallelization, k*, become near-optimal as the number of cores becomes large. In the case where jobs may follow different speedup curves, finding a good scheduling policy is even more challenging. In particular, EQUI is no longer optimal, but a very simple policy, GREEDY*, performs well empirically.
为了跟上摩尔定律的步伐,芯片设计师们一直致力于增加每个芯片的核心数量。为了有效地利用这些多核芯片,必须决定为每个作业分配多少核。如果作业从额外的内核中获得亚线性的速度提升,那么就需要权衡:为单个作业分配更多的内核会减少作业的运行时间,但会降低整个系统的效率。我们询问系统应该如何为作业分配内核,以最小化传入作业流的平均响应时间。为了回答这个问题,我们开发了在多核机器上运行的作业的分析模型。我们证明了当所有作业都遵循单个加速曲线并且具有指数分布的大小时,EQUI策略是最优的。我们还考虑了一类“固定宽度”策略,它选择单个并行化级别k,用于所有作业。我们证明,令人惊讶的是,使用最优的固定并行化水平k*的固定宽度策略,随着内核数量的增加而变得接近最优。在作业可能遵循不同加速曲线的情况下,找到一个好的调度策略更具挑战性。特别是,EQUI不再是最优的,但一个非常简单的策略,GREEDY*,在经验上表现良好。
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引用次数: 17
Towards Fast-Convergence, Low-Delay and Low-Complexity Network Optimization 迈向快速收敛、低延迟、低复杂度的网络优化
Sinong Wang, N. Shroff
Distributed network optimization has been studied several years. However, we still do not have a good idea of how to design schemes that can simultaneously provide good performance across the dimensions of utility optimality, convergence speed, and delay. To address these challenges, in this paper, we propose a new algorithmic framework with all these metrics approaching optimality. The salient features of our new algorithm are three-fold: (i) fast convergence: it converges with only O(log(1/ε)) iterations, that is the fastest speed among all the existing algorithms; (ii) low delay: it guarantees optimal utility with finite queue length; (iii) simple implementation: the control variables of this algorithm are based on virtual queues that do not require maintaining per-flow information. The new technique builds on a kind of inexact Uzawa method in the Alternating Directional Method of Multiplier. A theoretical contribution of independent interest is a new pathway we provide to prove global and linear convergence rate of Uzawa-ADMM without requiring the full rank assumption of the constraint matrix.
分布式网络优化已经研究了好几年。然而,我们仍然不知道如何设计能够同时在效用最优性、收敛速度和延迟方面提供良好性能的方案。为了应对这些挑战,在本文中,我们提出了一个新的算法框架,所有这些指标都接近最优性。新算法的显著特点有三个方面:(1)收敛速度快:它只需要O(log(1/ε))次迭代,是现有算法中收敛速度最快的;(ii)低延迟:保证在有限队列长度下的最优效用;(iii)实现简单:该算法的控制变量基于不需要维护每流信息的虚拟队列。新技术建立在乘法器交替方向法中的一种不精确的Uzawa方法的基础上。我们提供了一条新的途径来证明Uzawa-ADMM的全局收敛率和线性收敛率,而不需要约束矩阵的满秩假设。
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引用次数: 2
Session details: Learning II 会议详情:学习二
D. Shah
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引用次数: 0
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Abstracts of the 2018 ACM International Conference on Measurement and Modeling of Computer Systems
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