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Real-Time Algebraic Derivative Estimations Using a Novel Low-Cost Architecture Based on Reconfigurable Logic

机译:基于可重构逻辑的新型低成本体系结构的实时代数导数估计

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摘要

Time derivative estimation of signals plays a very important role in several fields, such as signal processing and control engineering, just to name a few of them. For that purpose, a non-asymptotic algebraic procedure for the approximate estimation of the system states is used in this work. The method is based on results from differential algebra and furnishes some general formulae for the time derivatives of a measurable signal in which two algebraic derivative estimators run simultaneously, but in an overlapping fashion. The algebraic derivative algorithm presented in this paper is computed online and in real-time, offering high robustness properties with regard to corrupting noises, versatility and ease of implementation. Besides, in this work, we introduce a novel architecture to accelerate this algebraic derivative estimator using reconfigurable logic. The core of the algorithm is implemented in an FPGA, improving the speed of the system and achieving real-time performance. Finally, this work proposes a low-cost platform for the integration of hardware in the loop in MATLAB.
机译:信号的时间导数估计在多个领域(例如信号处理和控制工程)中扮演着非常重要的角色,仅举几个例子。为此,在这项工作中使用了一种非渐近代数程序来近似估计系统状态。该方法基于微分代数的结果,并为可测量信号的时间导数提供了一些通用公式,其中两个代数导数估计量同时但重叠地运行。本文介绍的代数导数算法是在线和实时计算的,在破坏噪声,通用性和易于实现方面具有很高的鲁棒性。此外,在这项工作中,我们介绍了一种新颖的体系结构,以使用可重构逻辑来加速此代数导数估计器。该算法的核心在FPGA中实现,从而提高了系统速度并实现了实时性能。最后,这项工作为在MATLAB中的循环中的硬件集成提供了一个低成本平台。

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