An effective reduction of subproblems in design of CSD coefficient FIR filters

Takuya Imaizumi, K. Suyama
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Abstract

In this paper, an effective reduction method of the number of subproblems for the design of CSD (Canonic Signed Digit) coefficient FIR (Finite Impulse Response) filters using BB (Branch and Bound method) is studied. The problem can be formulated as a mixed integer programming problem. The problem can be optimally solved by using the BB. For solving the problem, it is required to solve a large number of subproblems, and it causes a high computational time. Recently, a novel method for the reduction of the number of subproblems has been proposed. In the method, the subproblems can be reduced by starting from an initial branch tree constructed by an approximate solution obtained by any heuristic method. However, the reduction of subproblems depends on the heuristic method applied. In this paper, the effective methods for the reduction of subproblems are studied. Several examples are shown to present the efficiency of the studied methods.
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CSD系数FIR滤波器设计中子问题的有效减少
本文研究了用BB(分支定界法)设计CSD(正整数)系数FIR(有限脉冲响应)滤波器时子问题数量的有效减少方法。该问题可表述为一个混合整数规划问题。使用BB可以最佳地解决这个问题。为了求解该问题,需要求解大量的子问题,并且计算时间非常长。近年来,提出了一种减少子问题数量的新方法。在该方法中,子问题可以从由任意启发式方法得到的近似解构造的初始分支树开始简化。然而,子问题的约简取决于所采用的启发式方法。本文研究了子问题约简的有效方法。算例表明了所研究方法的有效性。
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