基于概率逼近和梯度下降的压缩感知后信号重构

S. S, Pawan Joshi
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引用次数: 0

摘要

压缩感知允许以比奈奎斯特速率低得多的频率进行信号采样,从而允许更少的采样模块的资源和面积消耗以及更低的信息传输数据速率。然而,信号重建过程是基于稀疏性约束的,需要比Nyquist采样重建中使用的sinc插值更复杂的方法。使用的一些方法是l1范数最小化,凸优化以及贪婪方法。本文介绍了一种基于概率逼近和梯度下降的重构算法。结果令人满意,这一概念可以进一步发展和优化大规模使用。
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Signal reconstruction after compressed sensing using probabilistic approximation and gradient descent
Compressed sensing allows for signal sampling at frequencies much lesser than the Nyquist rate, thus allowing for lesser resource and area consumption of sampling modules as well as lesser data rates for information transfer. However the process of signal reconstruction is based on constraints of sparsity and requires methods more complex than sinc interpolation, which is used in Nyquist sampled reconstruction. Some of the methods used are l1 norm minimisation, convex optimisation as well as greedy methods. This paper describes a reconstruction algorithm using probabilistic approximation and gradient descent. Satisfactory results have been obtained and this concept can be further developed and optimised for large scale usage.
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