Minor Component Analysis Based Design of Low Pass and BandPass FIR Digital Filter Using Particle Swarm Optimization and Fractional Derivative

Kuldeep Baderia, A. Kumar, N. Agrawal, Ranjeet Kumar
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Abstract

In this work, a new approach lean on minor component analysis (MCA) neural learning and fractional derivative (FD) is introduced for the design of digital finite impulse response (FIR) filters. In this method, design problem is modeled as summation of integral error in passband and stopband region in term of polyphase components (PCs) of a FIR filter in frequency domain, which is solved by an efficient machine learning algorithm called minor component analysis (MCA) neural learning. For more accurate frequency response, fractional derivative is applied at a reference point in passband, and the resulted fractional derivative constraints (FDCs) are optimized by particle swarm based techniques, using an objective function formulated as summation of maximum error in pass band and stop band region and stopband attenuation (in magnitude) of a FIR filter. The comparative study with recently published results evidence the impact of proposed method.
基于小分量分析的低通和带通FIR数字滤波器的粒子群优化和分数阶导数设计
本文提出了一种基于小分量分析(MCA)、神经学习和分数阶导数(FD)的数字有限脉冲响应(FIR)滤波器设计方法。在该方法中,设计问题被建模为FIR滤波器在频域多相分量(PCs)下通带和阻带区域积分误差的总和,并通过一种称为小分量分析(MCA)神经学习的高效机器学习算法来求解。为了获得更精确的频率响应,在通带的参考点上应用分数阶导数,并使用基于粒子群的技术优化得到的分数阶导数约束(fdc),目标函数表示为FIR滤波器在通带和阻带区域的最大误差和阻带衰减(幅度)的总和。与最近发表的研究结果的比较研究证明了所提出方法的影响。
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