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A New Approach for Integration of Min-Area Retiming and Min-Delay Padding for Simultaneously Addressing Short-Path and Long-Path Constraints

机译:最小面积重定时和最小延迟填充集成的新方法,可同时解决短路径和长路径约束

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This article describes a polynomial time algorithm for min-area retiming for edge-triggered circuits to handle both setup and hold constraints. Given a circuit G and a target clock period c, our algorithm either outputs a retimed version of G satisfying setup and hold constraints or reports that such a solution is not possible, in O(|V|{sup}3log|V|log(|V|C)) steps, where |V| corresponds to number of gates in the circuit and C is equal to the number of registers in the circuit. This is the first polynomial-time algorithm ever reported for min-area retiming with constraints on both long and short-paths. An alternative problem formulation that takes practical issues into consideration and lowers the problem complexity is also developed. Both the problem formulations have many parallels with the original formulation of long path only retiming by Leiserson and Saxe and all the speed improvements that have been obtained on that problem statement are also demonstrated in simulation for the approach presented here. Finally, a basis is provided for deriving efficient heuristics for addressing both long-path and short-path requirements by combining the techniques of retiming and min-delay padding.
机译:本文介绍了一种用于边沿触发电路的最小面积重定时的多项式时间算法,以处理建立和保持约束。给定电路G和目标时钟周期c,我们的算法要么输出满足设置并保持约束的G的重新定时版本,要么报告这样的解决方案是不可能的,形式为O(| V | {sup} 3log | V | log( | V | C))步骤,其中| V |对应于电路中的门数,C等于电路中的寄存器数。这是有史以来第一个针对最小区域重定时的多项式时间算法,该算法在长路径和短路径上都有限制。还开发了考虑实际问题并降低问题复杂性的替代问题表述。这两个问题的提法都与仅由Leiserson和Saxe重定时的长路径的原始提法有很多相似之处,并且在仿真中也证明了针对该问题提法所获得的所有速度改进。最后,提供了一个基础,可以通过结合重定时和最小延迟填充技术来导出有效的启发式方法,以解决长路径和短路径需求。

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