用最小二乘法进行门阵列的初始布置

J. Blanks
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引用次数: 11

摘要

众所周知,器件在载波上的最佳放置是np完全的。所以算法被迫依赖启发式来生成高质量的位置,即使不是全局最优的。本文提出了使用连接长度平方和作为度量,在忽略重叠分量的情况下,可以得到全局最优分配。第二个放置阶段将其映射到载体上的非重叠放置,同时尽可能少地干扰派生放置。这实际上是[4]中使用的度量标准,尽管没有明确说明。然而,[4]没有处理固定器件、IO和其他对VLSI设计很重要的限制问题。当前的论文试图从一开始就将这些约束纳入模型中。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Initial Placement of Gate Arrays Using Least-Squares Methods
It is known [1] that the optimal placement of devices on a carrier is NP-complete. So algorithms are forced to rely on heuristics in order to generate placements which are of high quality even if not globally optimal. This paper proposes the use of a metric which is the sum of the squares of the lengths of connections, for which a globally optimal assignment can be derived when overlapping components are ignored. A second placement phase maps this into a non-overlapping placement on the carrier while perturbing the derived placement as little as possible. This is essentially the metric used in [4] although not explicitly stated. However, [4] does not deal with the problems of fixed devices, IO's and other constraints which are important to VLSI design. The current paper seeks to incorporate these constraints into the model from the beginning.
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