Domocus:在标准单元放置中锁定自由并行合法化

P. Oikonomou, M. Koziri, Antonios N. Dadaliaris, Thanasis Loukopoulos, G. Stamoulis
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引用次数: 7

摘要

在单元放置问题中,电路的单元必须放置在指定的芯片区域内,以便它们行对齐并且不包含重叠。这个问题通常分阶段解决,在第一阶段,全局砂矿机根据一些优化标准(最常见的是导线长度最小化)执行初始单元扩展。第一阶段的输出可能违反对齐和重叠约束,因此在第二阶段(称为合法化)中,目标是恢复违反约束的情况,同时与全局放置相比产生最小的更改。由于合法化也可能是迭代全局placers的子组件,因此在解决方案质量和运行时间方面有效的算法至关重要。本文提出了一个合法化方案无锁并行性的框架。该框架使用Abacus进行评估,Abacus是一种记录良好的算法,可以实现良好的解决方案质量,但会导致较高的运行时间。我们将生成的合法化算法命名为Domocus。通过对常用基准电路的实验,得出了Domocus的可扩展性和效率。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Domocus: Lock free parallel legalization in standard cell placement
In the cell placement problem a circuit's cells must be placed within a specified chip area so that they are row aligned and contain no overlaps. The problem is usually tackled in phases, whereby in the first phase a global placer performs an initial spreading of cells with regards to some optimization criterion, most commonly wire length minimization. The output of the first phase might violate alignment and overlap constraints, therefore in a second phase, called legalization, the target is to restore constraint violations while incurring minimal changes compared to global placement. Since legalization may also be a subcomponent of iterative global placers, efficient algorithms both in terms of solution quality and running time are of paramount importance. In this paper we present a framework for lock-free parallelism of legalization scheme. The framework is evaluated using Abacus, an algorithm that is well documented to achieve good solution quality but incurring high running time. We term the resulting legalization algorithm Domocus. Through experiments with commonly used benchmark circuits, we conclude on the scalability and efficiency of Domocus.
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