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Probabilistic Analysis for Reliable Logic Circuits

机译:可靠逻辑电路的概率分析

摘要

Continued aggressive scaling of electronic technology poses obstacles for maintaining circuit reliability. To this end, analysis of reliability is of increasing importance. Large scale number of inputs and gates or correlations of failures render such analysis computationally complex. This paper presents an accurate framework for reliability analysis of logic circuits, while inherently handling reconvergent fan-out without additional complexity. Combinational circuits are modeled stochastically as Discrete-Time Markov Chains, where propagation of node logic levels and error probability distributions through circuitry are used to determine error probabilities at nodes in the circuit. Model construction is scalable, as it is done so on a gate-by-gate basis.The stochastic nature of the model lends itself to allow various properties of the circuit to be formally analyzed by means of steady-state properties. Formal verifying the properties against the model can circumvent strenuous simulations while exhaustively checking all possible scenarios for given properties. Small combinational circuits are used to explain model construction, properties are presented for analysis of the system, more example circuits are demonstrated, and the accuracy of the method is verified against an existing simulation method.
机译:电子技术的持续激进缩放对维持电路可靠性构成了障碍。为此,可靠性分析变得越来越重要。大量的输入和门或故障关联使这种分析在计算上变得复杂。本文为逻辑电路的可靠性分析提供了一个准确的框架,同时固有地处理了收敛的扇出,而没有额外的复杂性。组合电路被随机建模为离散时间马尔可夫链,其中节点逻辑电平的传播和通过电路的错误概率分布用于确定电路中节点的错误概率。模型的构建是可伸缩的,因为它是在逐个门的基础上完成的。模型的随机性使其自身可以通过稳态特性来正式分析电路的各种特性。相对于模型对属性进行形式验证可以避免繁琐的模拟,同时详尽检查给定属性的所有可能情况。使用小型组合电路来解释模型的构造,给出了用于系统分析的属性,并演示了更多示例电路,并对照现有的仿真方法验证了该方法的准确性。

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    Blakely Scott;

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  • 年度 2014
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