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FPGA implementation of fractional-order integrator and differentiator based on Grünwald Letnikov's definition

机译:基于GrünwaldLetnikov定义的分数阶积分器和微分器的FPGA实现

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The fractional-order derivative and integral of Grünwald Letnikov's definition are implemented based on FPGA for different fractional orders. A new algorithm is proposed to implement the GL integral based on linear approximation approach, where the memory dependency of the fractional order systems is eliminated. Moreover, the linear approximation design shows an improvement of 91% and 92% in the error and the mean percentage error compared with prior art. The proposed approach has been designed and implemented based on Verilog Hardware Description Language (HDL) and realized on Nexys 4 Artix-7 FPGA XC7A100T.
机译:GrünwaldLetnikov定义的分数阶导数和积分是基于FPGA的不同分数阶实现的。提出了一种新的算法来实现基于线性逼近方法的GL积分,该算法消除了分数阶系统的存储依赖性。此外,与现有技术相比,线性近似设计显示出在误差和平均百分比误差上的改进为91%和92%。该提议的方法是基于Verilog硬件描述语言(HDL)设计和实现的,并在Nexys 4 Artix-7 FPGA XC7A100T上实现。

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