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Distributed frank-wolfe under pipelined stale synchronous parallelism

机译:流水线过时的同步并行性下的分布式坦率狼

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Iterative-convergent algorithms represent an important family of applications in big data analytics. These are typically run on distributed processing frameworks deployed on a cluster of machines. On the other hand, we are witnessing the move towards data center operating systems (OS), where resources are unified by a resource manager and processing frameworks coexist with each other. In this context, different processing framework job tasks can be scheduled on the same machine and slow down a worker (straggler problem). Existing work has shown that an iteration model with relaxed consistency such as the Stale Synchronous Parallel (SSP) model, while still guaranteeing convergence, is able to cope with stragglers. In this paper we propose a model for the integration of the SSP model on a pipelined distributed processing framework. We then apply SSP on a distributed version of the FrankWolfe algorithm. We theoretically show its sparsity bounds and convergence under SSP. Finally, we experimentally show that the Frank-Wolfe algorithm applied on LASSO regression under SSP is able to converge faster than its BSP counterpart, especially under load conditions similar to those encountered in a data center OS.
机译:迭代收敛算法代表了大数据分析中的重要应用系列。这些通常在部署在机器集群上的分布式处理框架上运行。另一方面,我们正在目睹向数据中心操作系统(OS)的转变,在该系统中,资源由资源管理器统一,并且处理框架彼此并存。在这种情况下,可以在同一台计算机上安排不同的处理框架作业任务,并降低工作人员的速度(混乱的问题)。现有工作表明,具有宽松一致性的迭代模型(例如Stale同步并行(SSP)模型)在仍保证收敛的同时,能够应对散乱的问题。在本文中,我们提出了一个用于在流水线分布式处理框架上集成SSP模型的模型。然后,我们在FrankWolfe算法的分布式版本上应用SSP。我们从理论上说明了SSP下其稀疏性边界和收敛性。最后,我们通过实验证明,在SSP下应用于LASSO回归的Frank-Wolfe算法比BSP同类算法能够收敛更快,尤其是在类似于数据中心OS所遇到的负载条件下。

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