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Fractional constraints based designing of 2-dimensional FIR filters

机译:基于分数约束的二维FIR滤波器设计

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In this paper, the fractional derivative constraints are used for the designing of 2-dimensional (2-D) linear phase highpass (HP) and bandstop (BS) finite impulse response (FIR) filter. First, the quadrantally even symmetric impulse response filter is considered. Then, the fractional derivative constraints are imposed on integral square error at some frequency points such that the fractional derivative at these points is zero. In order to obtain optimal filter coefficients, conventional least square method and Lagrange multiplier are exploited to minimize the difference between the ideal frequency response and designed frequency response. The implementation of fractional derivative constraint provides large design flexibility and accuracy in the designing of the 2-D FIR filter. Finally, two design examples are illustrated to justify the effectiveness of the proposed design method.
机译:在本文中,分数阶导数约束用于二维(2-D)线性相位高通(HP)和带阻(BS)有限冲激响应(FIR)滤波器的设计。首先,考虑象限对称脉冲响应滤波器。然后,在某些频率点上对积分平方误差施加分数导数约束,以使这些点处的分数导数为零。为了获得最佳的滤波器系数,采用了传统的最小二乘法和拉格朗日乘数来最小化理想频率响应和设计频率响应之间的差异。分数导数约束的实现为二维FIR滤波器的设计提供了很大的设计灵活性和准确性。最后,通过两个设计实例说明了所提出设计方法的有效性。

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