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A Fair Comparison of Pull and Push Strategies in Large Distributed Networks

机译:大型分布式网络中拉和推策略的公平比较

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In this paper, we compare the performance of the pull and push strategies in a large homogeneous distributed system. When a pull strategy is in use, lightly loaded nodes attempt to steal jobs from more highly loaded nodes, while under the push strategy, more highly loaded nodes look for lightly loaded nodes to process some of their jobs. Given the maximum allowed overall probe rate $R$ and arrival rate $lambda $ , we provide closed-form solutions for the mean response time of a job for the push and pull strategy under the infinite system model. More specifically, we show that the push strategy outperforms the pull strategy for any probe rate $R > 0$ when $lambda < phi -1$, where $phi =(1+sqrt {5})/2 approx 1.6180$ is the golden ratio. More generally, we show that the push strategy prevails if and only if $2lambda < sqrt {(R+1)^{2}+4(R+1)}-(R+1)$ . We also show that under the infinite system model, a hybrid pull-and-push strategy is always inferior to the pure pull or push strategy. The relation between the finite and infinite system model is discussed, and simulation results that validate the infinite system model are provided.
机译:在本文中,我们比较了大型同质分布式系统中拉和推策略的性能。使用拉策略时,轻负载节点会尝试从较高负载的节点窃取作业,而在推策略下,较高负载的节点会寻找轻负载节点来处理其某些作业。给定最大允许的总探测率$ R $和到达率$ lambda $,我们为无限系统模型下的推拉策略提供了作业平均响应时间的封闭式解决方案。更具体地说,我们显示,当$ lambda hi -1 $时,任何探针率$ R> 0 $,推策略都优于拉策略,其中$ phi =(1 + sqrt {5})/ 2约1.6180 $是黄金比例。更一般地说,我们证明只有当$ 2lambda

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