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Physical placement driven by sequential timing analysis

机译:顺序时序分析驱动的物理布局

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Traditional timing-driven placement considers only combinational delays and does not take into account the potential of subsequent sequential optimization steps. As a result, the potential of re-balancing path delays through post-placement applications of clock skew scheduling and in-place retiming cannot be fully realized. In this paper we describe a new placement algorithm that is based on a tight integration of sequential timing analysis in the inner loop of an analytic solver. Instead of minimizing the maximum path delay, our approach minimizes the maximum mean delay on any circuit loop, thus enabling the full optimization potential of clock skew scheduling and in-place retiming. We present two versions of the new algorithm: one approximates sequential criticality and weights wires accordingly (Cong and Lim, 2000), the other extends this with the inclusion of explicit wire-length constraints for loops that limit the final clock period. Our algorithms are implemented using a hybrid, GORDlAN-style sequence of analytical placement steps interleaved with cell partitioning (Kleinhans et al., 1988). Our experiments on a set of large industrial designs demonstrate that the presented placement algorithm can minimize the contribution of interconnection delays to the clock period on average by 23.5% compared to a solution based on combinational delays.
机译:传统的时序驱动布局仅考虑组合延迟,而不考虑后续顺序优化步骤的潜力。结果,不能完全实现通过时钟偏斜调度和就地重定时的置后应用来重新平衡路径延迟的可能性。在本文中,我们描述了一种新的布局算法,该算法基于顺序时序分析在解析解算器内环中的紧密集成。我们的方法不是最小化最大路径延迟,而是最小化任何电路环路上的最大平均延迟,从而实现了时钟偏斜调度和就地重定时的全部优化潜力。我们介绍了新算法的两个版本:一个近似逼近顺序的临界程度并相应地加权导线(Cong和Lim,2000年),另一个通过包含明确的导线长度约束(用于限制最终时钟周期的环路)扩展了该算法。我们的算法是通过混合使用GORDlAN样式的分析放置步骤序列与细胞分区交错实现的(Kleinhans等,1988)。我们在一组大型工业设计上的实验表明,与基于组合延迟的解决方案相比,所提出的布局算法可使互连延迟对时钟周期的贡献平均最小化23.5%。

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