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Closed-Form Design of Digital IIR Integrators Using Numerical Integration Rules and Fractional Sample Delays

机译:使用数值积分规则和分数样本延迟的数字IIR积分器的闭式设计

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In this paper, the numerical integration rules and fractional sample delays will be used to obtain the closed-form design of infinite-impulse response (IIR) digital integrators. There are two types of numerical integration rules to be investigated. One is Newton-Cotes quadrature rule, the other is Gauss-Legendre integration rule. Although the proposed IIR digital integrators will involve the implementation of fractional sample delays, this problem is easily solved by applying well-documented design techniques of the finite-impulse response Lagrange and IIR allpass fractional delay filters. Several design examples are illustrated to demonstrate the effectiveness of the proposed method
机译:在本文中,将使用数值积分规则和分数采样延迟来获得无限脉冲响应(IIR)数字积分器的闭式设计。有两种类型的数值积分规则要研究。一个是牛顿-科特斯正交规则,另一个是高斯-勒根德雷积分规则。尽管建议的IIR数字积分器将涉及分数采样延迟的实现,但通过应用有据可查的有限脉冲响应拉格朗日和IIR全通分数延迟滤波器的设计技术,可以轻松解决此问题。举例说明了几个设计实例,以证明所提出方法的有效性

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