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An Iterative Constrained Minimax Approach to Magnitude Response Design of FIR Evidence Filters

机译:FIR证据滤波器幅值响应设计的迭代约束最小极大值方法

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Evidence filtering is a promising approach to infer the “frequency” characteristics of various events of interest from temporally and spatially distributed sensor data based on Dempster–Shafer evidence theory. The design of evidence filters has several challenges due to the nonnegativity of the filters’ coefficients. This paper presents an iterative constrained minimax method for the magnitude response design of finite impulse response evidence filters with a prescribed transition-band magnitude drop. The method iteratively converts the problem into a sequence of minimax magnitude error subproblems of the evidence filters with given minimum stopband attenuations. The convergence of the global solutions of these subproblems to the global solution of the original problem is established. By using a recently published algorithm to solve the subproblems, the proposed method has obtained better magnitude responses than existing methods in design examples of this paper.
机译:证据过滤是一种有前途的方法,可基于Dempster-Shafer证据理论从时空分布的传感器数据中推断出各种感兴趣事件的“频率”特征。证据过滤器的设计由于过滤器系数的非负性而面临一些挑战。本文提出了一种迭代约束最小极大值方法,用于具有规定过渡带幅度下降的有限脉冲响应证据滤波器的幅度响应设计。该方法将问题迭代地转换为具有给定的最小阻带衰减的证据滤波器的一系列最小最大幅度误差子问题。建立了这些子问题的整体解与原始问题的整体解的融合。通过使用最新发布的算法来解决子问题,与本文设计示例中的现有方法相比,该方法获得了更好的幅度响应。

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