FSP:面向云上基于期望最大化算法的灵活同步并行框架

Zhigang Wang, Lixin Gao, Yu Gu, Y. Bao, Ge Yu
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引用次数: 10

摘要

期望最大化(EM)方法可以实现无数的参数估计算法。传统的同步框架可以在云上并行处理这些EM算法,在保证收敛性的同时加快计算速度。然而,昂贵的同步成本给效率带来了巨大的挑战。异步解决方案最近被设计为绕过高成本的同步障碍,但代价是可能失去收敛保证。本文首先提出了一种灵活的同步并行框架(FSP),该框架提供了同步EM算法实现的能力,并显著降低了屏障成本。在FSP下,每个分布式worker可以在必要时立即暂停本地计算,以快速相互同步。这将使速度快的工人花在做有用工作上的时间最大化,而不是等待速度慢、行动迟缓的工人。然后正式证明了算法的收敛性。此外,我们还分析了如何自动识别适当的屏障间隔,以在降低同步成本和收敛速度之间取得良好的平衡。经验结果表明,在广泛的现实世界和合成数据集上,FSP比最新的同步解决方案实现了多达3倍的加速。
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FSP: towards flexible synchronous parallel framework for expectation-maximization based algorithms on cloud
Myriad of parameter estimation algorithms can be performed by an Expectation-Maximization (EM) approach. Traditional synchronous frameworks can parallelize these EM algorithms on the cloud to accelerate computation while guaranteeing the convergence. However, expensive synchronization costs pose great challenges for efficiency. Asynchronous solutions have been recently designed to bypass high-cost synchronous barriers but at expense of potentially losing convergence guarantee. This paper first proposes a flexible synchronous parallel framework (FSP) that provides the capability of synchronous EM algorithms implementations, as well as significantly reduces the barrier cost. Under FSP, every distributed worker can immediately suspend local computation when necessary, to quickly synchronize with each other. That maximizes the time fast workers spend doing useful work, instead of waiting for slow, straggling workers. We then formally prove the algorithm convergence. Further, we analyze how to automatically identify a proper barrier interval to strike a nice balance between reduced synchronization costs and the convergence speed. Empirical results demonstrate that on a broad spectrum of real-world and synthetic datasets, FSP achieves as much as 3x speedup over the up-to-date synchronous solution.
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