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首页> 外文期刊>Circuits, systems, and signal processing >A Low-Complexity Multistage Polyphase Filter Bank For Wireless Microphone Detection in CR
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A Low-Complexity Multistage Polyphase Filter Bank For Wireless Microphone Detection in CR

机译:用于CR中无线麦克风检测的低复杂度多级多相滤波器组

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摘要

In this paper, we propose a low-complexity multistage polyphase filter bank for the detection and estimation of center frequency of wireless microphone (WM) in television channels for cognitive radios. The detection precision is directly related to the number of subbands (granularity) in the filter bank. This implies that the computational complexity becomes high if the number of stages and granularity of the filter bank structure are increased. The novelty of the proposed method is the estimation of center frequency with higher precision and reduced computational complexity using the centroid method. The merit of the centroid method is that the presence of WM can be detected along with estimation of center frequency in the first stage, if the WM lies partly in one subband and partly in the adjacent subband. This single-stage detection and estimation of WM significantly reduces computational and hardware complexities as well as latency. However, if the WM appears anywhere exclusively within a single subband, the detection process can be completed in the second stage without ambiguity. A mathematical expression for calculating the center frequency of WM from the subband energy (power) using centroid method is also derived and presented. The proposed scheme is analyzed and validated through extensive simulations for the detection of WM. The error in estimation of center frequency in most of the cases is less than 4 % for SNR variations from 0 to -20 dB.
机译:在本文中,我们提出了一种低复杂度的多级多相滤波器组,用于检测和估计认知无线电电视频道中无线麦克风(WM)的中心频率。检测精度与滤波器组中子带的数量(粒度)直接相关。这意味着如果增加滤波器组结构的级数和粒度,则计算复杂度将变高。所提出的方法的新颖性在于使用质心方法以更高的精度估计中心频率并降低了计算复杂性。质心方法的优点在于,如果WM的一部分位于一个子带中,而一部分位于相邻的子带中,则可以在第一阶段检测WM并与中心频率的估计一起检测。 WM的这种单阶段检测和估计大大降低了计算和硬件复杂度以及延迟。但是,如果WM仅出现在单个子带中的任何位置,则可以在第二阶段完成检测过程而不会产生歧义。还推导并给出了使用质心法从子带能量(功率)计算WM中心频率的数学表达式。通过广泛的仿真对所提出的方案进行了分析和验证,以检测WM。对于从0到-20 dB的SNR变化,大多数情况下中心频率的估计误差小于4%。

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