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Stabilized Algorithms for Ill-posed Problems in Signal Processing

机译:信号处理中不适定问题的稳定算法

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In this paper we discuss two kinds of ill-posed problems in signal processing, that is, in detail, reconstructing compactly supported signal in Fourier transform and solving the convolution equation with analytic kernel. Having analyzed the essential reason of ill-posedness for these problems, we present some stabilized algorithms, which cure the ill-posedness, to recover the approximate solution. Finally the numerical experiments show the efficiency and fast convergence of these algorithms.
机译:在本文中,我们讨论了信号处理中的两种不适定问题,即,通过傅立叶变换重建紧凑支持信号并使用解析核求解卷积方程。在分析了这些问题引起不适的根本原因之后,我们提出了一些稳定的算法,可以解决不适性,以恢复近似解。最后的数值实验表明了这些算法的有效性和快速收敛性。

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