Tackling the Drawbacks of a Lagrangian Relaxation Based Discrete Gate Sizing Algorithm

Henrique Placido, R. Reis
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Abstract

The Lagrangian relaxation (LR) based gate sizer proposed in [1] has the best leakage power results published so far for the ISPD 2012 Gate Sizing Contest benchmarks. However, it requires many LR iterations and does not rely on any technique to perform cell option candidate filtering in the LR subproblem solver. Therefore, this paper presents some extensions to address these drawbacks. In order to reduce the number of LR iterations, we propose some enhancements to the original LR multiplier formula. We also use a scaling factor to properly scale timing cost and leakage power in the LR local cost. Moreover, we apply a cell option candidate filtering strategy to reduce the runtime of each LR iteration. Finally, we improve the post-processing timing recovery and power recovery. Our work achieved leakage power results very close to the original algorithm, taking 4.28x fewer LR iterations, on average, and 9.11x fewer cell swaps during LR, on average.
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解决基于拉格朗日松弛的离散门尺寸算法的缺陷
在b[1]中提出的基于拉格朗日弛豫(LR)的栅极尺寸器在ISPD 2012栅极尺寸竞赛基准测试中具有迄今为止公布的最佳泄漏功率结果。然而,它需要许多LR迭代,并且不依赖于任何技术来在LR子问题求解器中执行单元格选项候选过滤。因此,本文提出了一些扩展来解决这些缺点。为了减少LR迭代的次数,我们对原始LR乘数公式进行了一些改进。我们还使用比例因子来适当地缩放LR局部成本中的定时成本和泄漏功率。此外,我们采用单元选项候选过滤策略来减少每次LR迭代的运行时间。最后,对后处理时间恢复和功率恢复进行了改进。我们的工作获得了与原始算法非常接近的泄漏功率结果,平均减少了4.28倍的LR迭代,平均减少了9.11倍的LR期间的电池交换。
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