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Distributed computation for a hypercube network of sensor-driven processors with communication delays including setup time

机译:具有通信延迟(包括建立时间)的传感器驱动处理器的超立方体网络的分布式计算

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In this paper, the problem of optimal distribution of measurement data to be processed in minimal time on a hypercube network of sensor driven processors is considered. An analytical model is developed for solving the problem efficiently. Unlike the previous models, this model considers: 1) explicitly the setup time which constrains exploiting all the available processors; 2) simultaneous use of links to expedite the communication; 3) partial solution combining time to encompass wider class of related problems. By deriving a lower bound on the amount of data to be received by a processor for efficient distribution, a new technique called fractal hypercube is introduced here to get the optimal solution with fewer processors, An optimal iterative method for hypercubes and a near-optimal recursive method with a refinement are presented for the same with the analysis. The effect of varying the originating processor and the choice of fractal hypercube are discussed with an effective technique called processor isomorphism. This study reveals that always the fractal hypercubes outperform the other two methods, the optimal iterative method for hypercubes and the near-optimal method.
机译:在本文中,考虑了在传感器驱动处理器的超立方体网络上以最短时间处理的测量数据的最佳分配问题。为了有效地解决问题,开发了分析模型。与以前的模型不同,该模型考虑:1)明确地限制建立时间,这限制了对所有可用处理器的利用; 2)同时使用链接以加快通信; 3)结合时间的部分解决方案,以涵盖更多类别的相关问题。通过得出处理器要有效分发的数据量的下限,此处引入了一种称为分形超立方体的新技术,以利用更少的处理器获得最优解决方案,超立方体的最佳迭代方法和接近最优的递归提出了一种改进的方法,并与分析方法相同。使用称为处理器同构的有效技术讨论了更改原始处理器和选择分形超立方体的效果。这项研究表明,分形超立方体总是优于其他两种方法,即超立方体的最佳迭代方法和接近最优的方法。

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