一种基于行的非整数多单元格高度放置算法

Zih-Yao Lin, Yao-Wen Chang
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引用次数: 1

摘要

具有非整数多单元高度(NIMCH)的电路设计在同时优化面积、时序和功率方面更为灵活。高度较大的单元提供更高的引脚可及性,更高的驱动强度和更短的延迟。相反,高度越小,面积、引脚电容和功耗越小。这种NIMCH设计必须满足现有工具流无法很好处理的额外布局约束。提出了一种基于行的非整数多单元高度放置算法。我们的算法包括两个主要技术:(1)基于k均值的聚类方法,为每一行分配高度,以定义特定细胞高度的区域;(2)合法化方法,移动细胞以满足NIMCH约束。实验结果表明,与现有方法相比,该方法可以显著降低平均路由长度和平均总功耗。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Row-Based Algorithm for Non-Integer Multiple-Cell-Height Placement
A circuit design with non-integer multiple cell height (NIMCH) is more flexible for optimizing area, timing, and power simultaneously. A cell with a larger height provides higher pin accessibility, higher drive strength, and shorter delay. In contrast, one with a smaller height has a smaller area, pin capacitance, and power consumption. Such NIMCH design must satisfy additional layout constraints that existing tool flows cannot handle well. This paper presents a row-based algorithm for non-integer multiple-cell-height placement. Our algorithm consists of two main techniques: (1) a k-mean-based clustering method to assign heights to each row to define the regions of particular cell heights, and (2) a legalization method to move cells to satisfy NIMCH constraints. Experimental results show that our approach can significantly reduce the average routed wirelength and the average total power compared with the state-of-the-art approach.
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