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A generalized Chinese remainder theorem for residue sets with errors and its application in frequency determination from multiple sensors with low sampling rates

机译:具有误差的残差集的广义汉语余数定理及其在低采样率多个传感器频率确定中的应用

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The Chinese remainder theorem (CRT) has been recently generalized from determining a single integer from its remainders to determining multiple integers from their sets (residue sets) of remainders. In this letter, we consider the generalized CRT when the residue sets have errors. We first obtain a sufficient condition on the number of erroneous residue sets so that multiple integers still can be uniquely determined from their residue sets. We then propose a determination algorithm of multiple integers from their residue sets with errors. Finally, we apply the newly proposed algorithm to multiple frequency determination from multiple sensors with low sampling rates and show the effectiveness of the proposed algorithm with considering residue set errors over the one without considering residue set errors.
机译:中国余数定理(CRT)最近得到了概括,从确定余数确定一个整数到从余数集合(残集)确定多个整数。在这封信中,当残差集有错误时,我们考虑广义的CRT。我们首先获得错误残基集数量的充分条件,以便仍可以从其残基集唯一地确定多个整数。然后,我们从其残差集中提出了多个整数的确定算法。最后,我们将新提出的算法应用于具有低采样率的多个传感器的多频确定,并显示了该算法在考虑残差设置误差而不考虑残差设置误差的情况下的有效性。

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