arrow
返回

Compressed Sensing With Quantized Measurements

delete2010-02-01
delete254
delete
OA
AI
A
Argyrios Zymnis *
S
Stephen Boyd
E
Emmanuel J. Candès
DOI:10.1109/LSP.2009.2035667delete
delete原文链接
delete分享
delete收藏
查看原文
摘要

摘要

En 中文
We consider the problem of estimating a sparse signal from a set of quantized, Gaussian noise corrupted measurements, where each measurement corresponds to an interval of values. We give two methods for (approximately) solving this problem, each based on minimizing a differentiable convex function plus an l(1) regularization term. Using a first order method developed by Hale et al, we demonstrate the performance of the methods through numerical simulation. We find that, using these methods, compressed sensing can be carried out even when the quantization is very coarse, e. g., 1 or 2 bits per measurement.
Keyword:
Compressed sensing
l(1)
quantized measurement
AI总结

AI总结

对已上传原文的论文进行重点信息的提取,主要内容包括:简要概述、研究摘要、背景介绍、关键亮点、图文解析、展望与总结。

期刊

IEEE Signal Processing Magazine 封面图
IEEE Signal Processing Magazine
IF:
9.6
论文数:
1.1W
被引数:
1.7W

机构

S
Stanford University
学者数:
9.6W
论文数: 8.2W
被引数: 17.0W
引用论文

引用论文

Least angle regression
err2004-04-01
err7.5K
errOAAI
errEfron, B; Hastie, T; Johnstone, I; Tibshirani, R
err分享
err收藏
A Conformational Study of [3.3](2,6)Pyridinophane by the Dynamic NMR Method and X‐ray Structural Analysis
err2006-01-25
err0
PREAI
errKatsuya Sako; Hitoshi Tatemitsu; Satoru Onaka; Hiroyuki Takemura; Satoshi Osada; Gang Wen; Teruo Shinmyozu; Jerzy M. Rudziński
err分享
err收藏
l1 Trend Filtering
err2009-05-01
err576
PREAI
errKim, Seung-Jean; Koh, Kwangmoo; Boyd, Stephen; Gorinevsky, Dimitry
err分享
err收藏
Relaxed maximum a posteriori fault identification
err2009-06-01
err23
errOAAI
errZymnis, Argyrios; Boyd, Stephen; Gorinevsky, Dimitry
err分享
err收藏
学者 查看更多内容