l形通道、开关柜和楼梯在曼哈顿对角线模式下的布线

Sandip Das, S. Sur-Kolay, B. Bhattacharya
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引用次数: 9

摘要

在水平、垂直和/spl + /45/spl度/方向的2层曼哈顿对角线(MD)模型中,提出了l形通道、开关箱和楼梯的布线新技术。首先,提出了一种简单的O(l.d)时间算法,该算法在w (d/spl les/w/spl les/d+1)航迹中路由长度为l、密度为d且无循环垂直约束的l形通道。其次,描述了具有循环垂直约束的l形通道路由的O(l.w)时间贪婪方法。然后,很好地解决了MD模型中的开关箱路由问题。这些技术,很容易扩展到楼梯通道的路线,产生有效的解决方案,详细的路线在一般平面图。实验结果表明,通过计数明显减少,导线长度减少,从而确立了md路由优于经典策略。
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Routing of L-shaped channels, switchboxes and staircases in Manhattan-diagonal model
New techniques are presented for routing L-shaped channels, switchboxes and staircases in 2-layer Manhattan-diagonal (MD) model with tracks in horizontal, vertical and /spl plusmn/45/spl deg/ directions. First, a simple O(l.d) time algorithm is proposed which routes any L-shaped channel with length l, density d and no cyclic vertical constraints, in w (d/spl les/w/spl les/d+1) tracks. Next, an O(l.w) time greedy method for routing an L-shaped channel with cyclic vertical constraints, is described. Then, the switchbox routing problem in the MD model is solved elegantly. These techniques, easily extendible to the routing of staircase channels, yield efficient solutions to detailed routing in general floorplans. Experimental results show significantly low via-count and reduced wire length, thus establishing the superiority of MD-routing over classical strategies.
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