An Iterative Concave-Convex Wirelength Model for Analytical Placement

B. Ray, Sony Snigdha Sahoo, Rasheswari B. Ray, Susil Kumar Mohanty, Debabrat Sethy
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引用次数: 0

Abstract

Analytical placer very often uses half-perimeter wirelength (HPWL) model as an objective function for solving placement problem. State-of-the-art iterative wirelength models for HPWL are log-sum-exp (LSE) [1], weighted average (WA) [2], (γ, q) [3] and CHMAX [4] wirelength models. In this paper, we propose an iterative wirelength model for HPWL providing smooth approximation to max function. The new max function is the difference of two convex functions. The error upper bound of proposed model is tighter than upper bound errors of existing iterative wirelength models. Integration of new model in analytical placement engine NTUplacer, reduces the final placement wirelength by 13%, 10%, 3% and 1.5% on an average on ISPD 2005 benchmark circuits as oppose to LSE, WA, (γ, q) and CHMAX models respectively.
一种迭代的凹-凸线长度模型
解析型砂矿通常采用半周长(HPWL)模型作为求解放置问题的目标函数。目前最先进的HPWL迭代长度模型有对数和exp (LSE)[1]、加权平均(WA)[2]、(γ, q)[3]和CHMAX[4]。在本文中,我们提出了一个迭代的HPWL波长模型,该模型提供了对最大函数的光滑逼近。新的最大函数是两个凸函数的差。该模型的误差上界比现有迭代长度模型的误差上界更严格。与LSE, WA, (γ, q)和CHMAX模型相比,新模型在分析放置引擎NTUplacer中的集成,在ISPD 2005基准电路上平均减少了13%,10%,3%和1.5%的最终放置波长。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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