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引用次数: 8

摘要

组合模块是一种组合电路,可以在主输入端任何到达时间条件下使用。知识产权(IP)模块(如果是组合的)就是这样一个例子。在不披露其内部结构细节的情况下,对组合模块的假路径感知延迟特性进行表征对于基于ip的设计的精确时序分析至关重要。我们讨论了组合模块的延迟特性的三个相关问题。我们首先引入时序安全可替换性的概念,作为比较两个组合模块时序特性的形式化方法。这一概念使我们能够确定在任何环境下,新模块在时间方面是否可以安全替换原模块。其次,我们考虑了组合模块的假路径检测。尽管假路径检测在精确的延迟建模中是必不可少的,但我们认为,传统的假路径定义(如浮动模式分析)不适用于定义组合模块的路径假度,因为假度与到达时间条件有关。为了解决这个问题,引入了假路径的新定义,称为强假路径。强假路径是指在任何到达时间条件下都保证为假的路径,因此是与到达时间条件无关的唯一定义路径。最后,我们提出了一种通过电路变换从组合模块中去除强假路径的新算法。我们证明了所得到的电路是一个定时安全的替代原来的电路。
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Timing-safe false path removal for combinational modules
A combinational module is a combinational circuit that can be used under any arrival time condition at the primary inputs. An intellectual property (IP) module, if combinational, is one such example. The false-path-aware delay characterization of a combinational module without disclosing its internal structural detail is crucial for accurate timing analysis of IP-based designs. We address three related issues on delay characterization of combinational modules. We first introduce a new notion called timing-safe replaceability as a way of comparing the timing characteristics of two combinational modules formally. This notion allows us to determine whether a new module is a safe replacement of an original module under any surrounding environment with respect to timing. Second, we consider false path detection of combinational modules. Although false path detection is essential in accurate delay modeling, we argue that the conventional definition of false paths such as floating mode analysis is not appropriate for defining the falsity of a path for a combinational module since the falsity is relative to an arrival time condition. A new definition of false paths, termed strongly false paths, is introduced to resolve this issue. Strongly false paths are those paths that are guaranteed to be false under any arrival time condition, and thus uniquely defined independent of arrival time conditions. Finally, we propose a new algorithm that removes strongly false paths from a combinational module by a circuit transformation. We prove that the resulting circuit is a timing-safe replacement of the original.
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