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Sampling at Minimum Sampling Rate for Signals in Shift Invariant Spaces

机译:移位不变空间中信号的最小采样率采样

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This paper is focus on to design a sampling system with minimum sampling rate for signals in the shift invariant Hilbert space. To achieve this goal, we propose a method to calculate the rate of innovation (RI) of signals in the Hilbert space. The RI is then used to identify a suitable sampling kernel as well as the sampling rate for a specific signal. We show that the RI of the kernel should be greater or equal to the RI of the signal for the signal to be perfectly reconstructible. The minimum sampling rate depends on the RI of the signal. Examples are included to demonstrate how our method is applied to calculate the RI. Some known sampling theories can also be fitted into the framework of sampling system with minimum sampling rate.
机译:本文着重于设计一种在移位不变希尔伯特空间中对信号具有最小采样率的采样系统。为了实现此目标,我们提出了一种在希尔伯特空间中计算信号创新率(RI)的方法。然后,将RI用于标识合适的采样内核以及特定信号的采样率。我们表明,内核的RI应该大于或等于信号的RI,这样信号才能完全重构。最小采样率取决于信号的RI。包含示例以说明我们的方法如何应用于计算RI。一些已知的采样理论也可以以最小的采样率应用于采样系统的框架中。

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