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A Sampling Algorithm of Non-band Limited Signals Based on SVD

机译:基于SVD的非带限信号采样算法

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We combined the finite rate of innovation (FRI) method with singular value decomposition (SVD) theory and got an improved sampling algorithm of non-band limited signals. It used SVD instead of annihilating filter in FRI method to reduce noise. We took streams of diracs signal as an example and deduced the detailed sampling and reconstruction process in the improved algorithm. It first found DFT coefficients of the samples, and constructed a Hankel data matrix. Then the matrix was decomposed according to SVD technique and the position information of diracs was gotten. Finally it computed weight coefficients from the Vandermonde system. The simulation results indicate that the original signal can also be reconstructed well in the presence of noise if only the sample rate is not less than its innovation rate. The sampling method based on SVD has good antinoise performance. It also saves power consumption and computational complexity. In some communication systems such as UWB and CDMA, a very narrow pulse which is like diracs signal very much is used to carry information. So this FRI algorithm based on SVD can be applied in their receivers.
机译:我们将有限创新率(FRI)方法与奇异值分解(SVD)理论相结合,得到了一种改进的非频带受限信号采样算法。它使用SVD代替FRI方法中的an灭滤波器,以降低噪声。我们以狄拉克斯信号流为例,在改进算法中推导了详细的采样和重构过程。首先找到样本的DFT系数,然后构建Hankel数据矩阵。然后根据SVD技术对矩阵进行分解,得到狄拉克斯的位置信息。最后,它从范德蒙德系统计算出权重系数。仿真结果表明,如果仅采样率不低于其创新率,则在存在噪声的情况下也可以很好地重建原始信号。基于SVD的采样方法具有良好的抗噪性能。它还节省了功耗和计算复杂性。在诸如UWB和CDMA的一些通信系统中,非常像狄拉斯信号的非常窄的脉冲被用于承载信息。因此,这种基于SVD的FRI算法可以应用于其接收器。

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