Nonlinear recovery of sparse signals from narrowband data

R. Gopinath
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引用次数: 1

Abstract

This paper describes the connection between a certain signal recovery problem and the decoding of Reed-Solomon codes. It is shown that any algorithm for decoding Reed-Solomon codes (over finite fields) can be used to recover wide-band signals (over the real/complex field) from narrow-band information. It also shows that a signal with at most N/sub t/ frequency samples can be recovered from any contiguous band of 2N/sub t/ frequency samples.
窄带数据稀疏信号的非线性恢复
本文描述了某一信号恢复问题与里德-所罗门码译码之间的联系。研究表明,任何解码里德-所罗门码(有限域)的算法都可以用于从窄带信息中恢复宽带信号(实/复域)。结果还表明,在任意2N/sub - t/频率采样的连续频带中,最多可以恢复出N/sub - t/频率采样的信号。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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