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Applications of BSR model of computation for subsegment problems

机译:BSR计算计算对子段问题的应用

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We investigate the BSR (Broadcast with Selective Reduction) model of computation for problems related with subsegments (basically, inputs are arrays containing elements and outputs are "some contiguous part" of inputs), namely the MSSP (Maximal Sum Subsegment Problem, 1D and 2D versions) and LIS (Longest Increasing Sequence). The BSR model of computation introduced by Akl et al. (1989) is more powerful than any CRCW PRAM and yet requires no more resources for implementation than an EREW PRAM. In our solution, we need to add a new reduction operator in the basic brick of the interconnection unit. The implementation of this operator is straightforward and does not require more resource than those in the original BSR implementation; no fundamental architectural piece of the basic model is changed.
机译:我们调查BSR(广播有选择性减少)计算与副类相关的问题的计算模型(基本上,输入是包含元素的阵列,输出是输入的“一些连续部分”),即MSSP(最大和子段问题,1D和2D)版本)和LIS(最长的序列)。 AKL等人推出的计算BSR模型。 (1989)比任何CRCW婴儿车更强大,但不需要更多的资源来实施而不是EREW PRAM。在我们的解决方案中,我们需要在互连单元的基本砖中添加新的缩减操作员。此操作员的实现是简单的,并且不需要比原始BSR实现中的资源更多;没有改变基本模型的基本建筑片段。

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