异步控制器的基于图的STA

N. Xiromeritis, S. Simoglou, C. Sotiriou, Nikolaos Sketopoulos
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引用次数: 8

摘要

在这项工作中,我们提出了一种用于循环异步控制电路的异步静态时序分析(ASTA) EDA方法。我们的方法使用基于图的分析(GBA)原理,与传统的同步GBA STA一样,速度快,并且悲观地计算关键周期,而不是关键路径,没有周期切割。我们的ASTA流支持工业时序库,Verilog输入和多个PVT角。栅极时序电弧延迟/摆计算、输入/输出环境约束和路径延迟传播都是基于GBA STA原理实现的。要执行ASTA,需要门级网络列表和基于图的事件模型,标记图(MG)或PeTri网(PTnet)。该对用于构建事件时序图(ETG),这是一个带有带注释的网络列表提取延迟的MG,用于事件模型过渡到过渡(T2T)弧。基于循环平衡slews和相关T2T网表门脚之间的GBA关键路径识别,自动计算ETG延迟。GBA T2T路径可能被手动覆盖。由于GBA是非功能性的,我们说明了事件模型和ETG之间的映射,事件模型允许选择位置,ETG将位置折叠到相应的时序注释的T2T弧线。由此产生的ETG是活的和1有界的,使其适合使用Burns原始对偶算法进行周期分析。我们的方法已经成功地在23个异步基准测试上进行了测试,并通过时序模拟进行了验证。我们将结果与具有周期切割的工业同步STA工具进行比较,并说明了当同步STA用于延迟注释时的显着时序错误,以及临界周期延迟的50%增量。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Graph-Based STA for Asynchronous Controllers
In this work, we present an Asynchronous Static Timing Analysis (ASTA) EDA methodology for cyclic, Asynchronous Control Circuits. Our methodology operates using Graph-based Analysis (GBA) principles, as conventional synchronous GBA STA, is fast, and pessimistically computes Critical Cycle(s), instead of Critical Paths, without cycle cutting. Our ASTA flow supports industrial Timing Libraries, Verilog input and multiple PVT corners. Gate timing arc delay/slew computation, input/output environment constraints, and path delay propagation, are implemented based on GBA STA principles. To perform ASTA, both gate-level netlist and a graph-based Event Model, Marked Graph (MG) or PeTri Net (PTnet), is required. The pair is used to construct the Event Timing Graph (ETG), an MG with annotated netlist extracted delays, for Event Model Transition to Transition (T2T) arcs. ETG delays are computed automatically, based on cyclic equilibrium slews, and GBA critical path identification between relevant T2T netlist gate pins. GBA T2T paths may be manually overridden. As GBA is non-functional, we illustrate a mapping between an Event Model, where choice places may be allowed, and the ETG, where places are collapsed to their corresponding timing annotated T2T arcs. The resultant ETG is live and 1-bounded, making it suitable for Period analysis using Burns Primal-Dual Algorithm. Our methodology has been successfully tested on 23 asynchronous benchmarks, and validated via timing simulation. We compare results against an industrial, synchronous STA tool with cycle cutting, and illustrate significant timing errors, when synchronous STA is used for delay annotation, as well as a 50% delta in Critical Cycle Delay.
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