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Uncertainty relations involving ordinary second moments in time and frequency for discrete-time signals

机译:离散时间信号中涉及时间和频率的普通第二时刻的不确定性关系

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摘要

IN the discrete-time case, the product of the ordinary second moments of signal-energy distribution in time and frequency does not satisfy the Gabor uncertainty relation, in the sense that there is no strictly positive uncertainty limit. E.G., for the unit sample sequence, the product is zero. For specially defined second moments, the Gabor uncertainty Relation is satisfied (Doroslovacki, Signal Processing 67 (1) (May 1998) 59). We are presenting here new results showing Valid uncertainty relations involving one ordinary second moment.
机译:在离散时间的情况下,在没有严格的正不确定性限制的意义上,时间和频率上信号能量分布的普通第二矩的乘积不满足Gabor不确定性关系。例如,对于单位样本序列,乘积为零。对于特殊定义的第二时刻,满足Gabor不确定性关系(Doroslovacki,信号处理67(1)(1998年5月)59)。我们在这里提出新的结果,表明涉及一个普通第二时刻的有效不确定性关系。

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