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Design of Efficient Error Resilience in Signal Processing and Control Systems: From Algorithms to Circuits

机译:信号处理和控制系统中有效误差弹性设计:从算法到电路

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The proliferation of cyber physical systems in society, from the smart grid to sensor networks and robots has raised the importance of error resilience in signal processing and control systems to unprecedented levels. Resilience to errors in sensing and control algorithm execution in processors all the way down to circuits for sensing and actuation is of critical importance in safety-critical applications where undetected errors can have disastrous consequences. In this presentation, we describe how ideas in the domain of algorithm-based fault tolerance developed in the mid-80s for signal processing and matrix computations can be applied to a vast domain of circuits and systems in electrical engineering; from digital and analog filters to complex nonlinear autonomous control systems. The key insight is that electrical systems can be fundamentally represented by linear and nonlinear differential equations with equivalent matrix representations. These representations can be encoded with extra check states that bear a known relationship with all the observable states of the system independent of the system driving inputs. By checking for the validity of this relationship, errors can be detected and mitigated in real-time with near-zero latency with minimal hardware overhead. The broad vision of the proposed methodology is illustrated with examples from different electrical engineering domains.
机译:从智能电网到传感器网络和机器人的社会中网络物理系统的扩散提出了信号处理和控制系统中误差弹性的重要性,以前所未有的水平。对处理器中的传感和控制算法中的错误的恢复能力一直向下到电路,用于感应和致动在安全关键应用中的重要性至关重要,未检测到的错误可能具有灾难性后果。在本文中,我们描述了在80年代中期开发的基于算法的容错区域中的思想如何应用于电气工程中的广泛电路和系统的域;从数字和模拟滤波器到复杂的非线性自主控制系统。关键洞察力是电气系统可以基本上由具有等效矩阵表示的线性和非线性微分方程表示。这些表示可以用额外的检查状态编码,该表与与系统的所有可观察状态都与系统驱动输入无关的已知关系。通过检查这种关系的有效性,可以使用最小的硬件开销实时检测和减轻错误,并且可以使用近零延迟进行错误。所提出的方法的广泛愿景用来自不同电气工程域的示例说明。

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