Scheduling Placement-Sensitive BSP Jobs with Inaccurate Execution Time Estimation

IEEE INFOCOM 2020 - IEEE Conference on Computer Communications(2020)

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摘要
The Bulk Synchronous Parallel (BSP) paradigm is gaining tremendous importance recently because of the pop-ularity of computations such as distributed machine learning and graph computation. In a typical BSP job, multiple workers concurrently conduct iterative computations, where frequent synchronization is required. Therefore, the workers should be scheduled simultaneously and their placement on different computing devices could significantly affect the performance. Simply retrofitting a traditional scheduling discipline will likely not yield the desired performance due to the unique characteristics of BSP jobs. In this work, we derive SPIN, a novel scheduling designed for BSP jobs with placement-sensitive execution to minimize the makespan of all jobs. We first prove the problem approximation hardness and then present how SPIN solves it with a rounding-based randomized approximation approach. Our analysis indicates SPIN achieves a good performance guarantee efficiently. Moreover, SPIN is robust against misestimation of job execution time by theoretically bounding its negative impact. We implement SPIN on a production-trace driven testbed with 40 GPUs. Our extensive experiments show that SPIN can reduce the job makespan and the average job completion time by up to 3× and 4.68×, respectively. Our approach also demonstrates better robustness to execution time misestimation compared with heuristic baselines.
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关键词
job execution time,job makespan,average job completion time,execution time misestimation,scheduling placement-sensitive BSP jobs,inaccurate execution time estimation,Bulk Synchronous Parallel paradigm,tremendous importance,distributed machine learning,graph computation,typical BSP job,multiple workers,iterative computations,frequent synchronization,different computing devices,traditional scheduling discipline,placement-sensitive execution,problem approximation hardness,rounding-based randomized approximation approach,good performance guarantee
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