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首页> 外文期刊>IEEE Transactions on Computer-Aided Design of Integrated Circuits and Systems >Linear Programming-Based Cell Placement With Symmetry Constraints for Analog IC Layout
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Linear Programming-Based Cell Placement With Symmetry Constraints for Analog IC Layout

机译:基于线性编程的具有对称约束的单元放置,用于模拟IC布局

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摘要

In recent high-performance analog integrated circuit design, it is often required to place some cells symmetrically to a horizontal or vertical axis. Balasa et al. proposed a method of obtaining the closest placement that satisfies the given symmetry constraints and the topology constraints imposed by a sequence-pair (seq-pair). However, this method has the following defects: 1) Balasa's necessary condition for existence of the cell placement that satisfies the given constraints is incorrect; 2) some cells overlap; 3) the closest placement of satisfying both the symmetry and topology constraints is not always obtained; and 4) there is no explanation of placing cells symmetrically to plural axes. In this paper, we clarify the necessary and sufficient conditions for the existence of the cell placement that satisfies the given symmetry constraints and the topology constraints imposed by a seq-pair, and we propose an efficient method of obtaining, by linear programming, the closest cell placement that satisfies the given constraints. Here, a simple constraint graph is obtained from a seq-pair in order to derive a set of linear constraint expressions. Then, to shorten the running time of linear programming, the number of linear expressions is reduced by substituting the expressions for dependent variables, and the solution is obtained. The effectiveness of the proposed method was shown by computational experiments
机译:在最近的高性能模拟集成电路设计中,经常需要相对于水平或垂直轴对称放置一些单元。 Balasa等。提出了一种获得最接近位置的方法,该位置满足给定的对称性约束和由序列对(seq对)施加的拓扑约束。但是,这种方法具有以下缺陷:1)Balasa满足给定约束条件的单元放置的必要条件不正确; 2)一些单元重叠; 3)并不总是获得同时满足对称性和拓扑约束的最接近的位置; 4)没有解释将细胞相对于多个轴对称放置。在本文中,我们阐明了满足给定的对称性约束和由seq对施加的拓扑约束的单元格放置的存在的充要条件,并提出了一种通过线性规划获得最接近的最有效方法。满足给定约束的单元位置。在这里,从seq-pair获得一个简单的约束图,以便导出一组线性约束表达式。然后,为缩短线性编程的运行时间,通过将表达式替换为因变量来减少线性表达式的数量,并获得了解决方案。通过计算实验证明了该方法的有效性。

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