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Fast reconstruction of nonuniformly sampled bandlimited signal using Slepian functions

机译:使用Slepian函数快速重建非均匀采样的带宽限制信号

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In this paper, we present an algorithm for fast reconstruction of bandlimited signal from nonuniform samples using shift-invariant space with Slepian function as a generator. The motivation to use Slepian functions is that they are bandlimited and most of their energy is concentrated in the finite time interval [−τ, τ]. This allows their truncation in time with controllable error, and results in a reduction of computational complexity of reconstruction process to O(N L). where N is number of samples, and L ≈ τ. As decreasing τ increases the truncation error, the algorithm offers a tradeoff between speed and accuracy. The simulation example of signal reconstruction is provided.
机译:在本文中,我们提出了一种使用Slepian函数作为生成器的,使用移位不变空间从不均匀样本中快速重建带限信号的算法。使用Slepian函数的动机是它们受到带宽限制,并且大部分能量都集中在有限的时间间隔[-τ,τ]中。这允许它们在时间上以可控制的误差被截断,并导致将重建过程的计算复杂度降低到O(N L)。其中N是样本数,L≈τ。随着τ的减小,截断误差增大,该算法在速度和精度之间进行权衡。提供了信号重建的仿真示例。

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