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A Novel Method Satisfying Continuous Constraints in Design of Weighted Least Square Complex Laguerre Filters Subject to Magnitude and Phase Constraints

机译:满足幅值和相位约束的加权最小二乘复Laguerre滤波器设计中满足连续约束的新方法

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摘要

Design of peak constraint weighted least square Laguerre filters with complex coefficients is of interest. The complex filter design problem has been converted to the equivalent real coefficient filter design problem. Then, the problem is formulated as a continuous semiinfinite quadratic programming problem. The solution is obtained via the Lagrangian dual problem in such a way that it satisfies all the infinite number of constraints of the problem. Eventually, a numerical example is presented to show the accuracy of the proposed algorithm.
机译:具有复杂系数的峰值约束加权最小二乘拉格尔滤波器的设计是令人关注的。复数滤波器设计问题已转换为等效实系数滤波器设计问题。然后,将该问题表述为连续的半无限二次规划问题。该解是通过拉格朗日对偶问题获得的,因此它可以满足问题的所有无限数量的约束。最后,通过数值例子说明了所提算法的准确性。

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