基于拉格朗日松弛的缓冲时钟树快速性能驱动优化

C. C. Chen, Yao-Wen Chang, D. F. Wong
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引用次数: 51

摘要

延迟、功率、倾斜、面积和灵敏度是当前时钟树设计中最重要的问题。本文提出了一种算法,通过调整时钟树中的导线和缓冲区的大小来同时优化上述目标。该算法基于拉格朗日弛豫法,能以极低的偏度和灵敏度同时优化时延、功耗和面积。整体线性存储和每次迭代的线性运行时间,我们的算法非常经济、快速和准确;例如,我们的算法可以在IBM RS/6000工作站上使用大约1分钟的运行时间和1.3 mb的内存解决6201线段无时钟问题,并且仍然达到皮秒精度。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Fast performance-driven optimization for buffered clock trees based on Lagrangian relaxation
Delay, power, skew, area, and sensitivity are the most important concerns in current clock-tree design. We present in this paper an algorithm for simultaneously optimizing the above objectives by sizing wires and buffers in clock trees. Our algorithm, based on Lagrangian relaxation method, can optimally minimize delay, power, and area simultaneously with very low skew and sensitivity. With linear storage overall and linear runtime per iteration, our algorithm is extremely economical, fast, and accurate; for example, our algorithm can solve a 6201-wire-segment clock-free problem using about 1-minute runtime and 1.3-MB memory and still achieve pico-second precision on an IBM RS/6000 workstation.
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