西北工业大学航海学院,西安,710072
网络首发:2012-08-10,
纸质出版:2012
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孟庆微 1, 黄建国 1, 何成兵 1, 等. 采用时域测量矩阵的压缩感知稀疏信道估计方法[J]. 西安交通大学学报, 2012,46(8):94-99.
An Compressed Sensing Estimation Method for Sparse Channels Using Time Domain Measurement Matrix[J]. 2012, 46(8): 94-99.
针对传统最小二乘和伪随机序列相关信道估计方法在稀疏信道应用时估计精度差的问题
提出一种采用时域测量矩阵的压缩感知稀疏信道估计方法.新方法首先将循环前缀单载波分块传输系统中的稀疏信道估计建模为一个典型的压缩感知问题
然后利用具有最优循环相关特性的伪随机序列优化构造确定性压缩感知测量矩阵
避免了使用随机测量矩阵造成的存储不便及估计性能差的问题
且提高了信道估计性能.基于准静态COST 207典型城市信道模型的仿真结果表明:该估计方法能够有效地降低稀疏信道的估计均方误差
在16 dB处的误码率可达2×10
-5
而相同情况下最小二乘信道估计方法的误码率只能达到3×10
-3
.
Since the estimation accuracy of traditional least square and pseudorandom binary sequence correlation based channel estimation methods are not satisfactory when applied in sparse wireless channels
a compressed sensing sparse channel estimation method is proposed for cyclic prefixed single carrier block transmission(CP-SCBT)system by using a time domain measurement matrix. The new method first formulates the sparse channel estimation problem in CP-SCBT system as a typical compressed sensing one
then utilizes a deterministic Pseudorandom binary sequence with the optimal cyclic autocorrelation to minimize the mutual incoherence property(MIP)of the measurement matrix
so that the storage inconvenience of the random measurement matrix is avoided
and the recovery performance is improved. Computer simulations based on quasi-static COST 207 typical urban channel m
odel show that the proposed compressed sensing channel estimation method can greatly reduce the mean square error of the estimated channel
and achieve a bit error rate of 2×10
-5
when the signal to noise ratio is 16 dB
while the traditional least square estimation method only achieves a bit error rate of 3×10
-3
in the same scenario.
PANCALDI F, VITETTA G, KALBASI R, et al. Single-carrier frequency domain equalization [J]. IEEE Signal Processing Magazine, 2008, 25(5): 37-56.
FALCONER D, ARIYAVISITAKUL S L, BENYAMIN-SEEYAR A, et al. Frequency domain equalization for single-carrier broadband wireless systems [J]. IEEE Communications Magazine, 2002, 40(4): 58-66.
COON J, SANDELL M, BEACH M, et al. Channel and noise variance estimation and tracking algorithms for unique-word based single-carrier systems [J]. IEEE Transactions on Wireless Communications, 2006, 5(6):1488-1496.
ZHENG Yahong, XIAO Chengshan. Channel estimation for frequency-domain equalization of single-carrier broadband wireless communications [J]. IEEE Transactions on Vehicular Technology, 2009,58(2): 815-823.
焦现军,张磊,项海格.单载波频域均衡系统中的PN信道估计算法[J].北京大学学报,2007, 37(1):103-108.
JIAO Xianjun,ZHANG Lei,XIANG Haige. PN based channel estimation in SC-FDE system [J]. Journal of Peking University,2007, 37(1):103-108.
李丹萍,刘毅,张海林.MIMO SC-FDE系统的时域信道估计新算法[J]. 通信学报,2011, 32(2):144-149.
LI Danping, LIU Yi, ZHANG Hailin. Channel estimation for MIMO SC-FDE systems via time-domain based approaches [J]. Journal of Communications, 2011, 32(2):144-149.
BERGER C R, ZHOU Shengli, PREISIG J C, et al. Sparse channel estimation for multicarrier underwater acoustic communication: from subspace methods to compressed sensing [J]. IEEE Transactions on Signal Processing, 2010, 58(3): 1708-1721.
TAUBOCK G, HLAWATSCH F, EIWEN D, et al. Compressive estimation of doubly selective channels in multicarrier systems: leakage effects and sparsity-enhancing processing [J]. IEEE Journal of Selected Topics in Signal Processing, 2010, 4(2): 255-271.
HAUPT J, BAJWA W U, RAZ G, et al. Toeplitz compressed sensing matrices with applications to sparse channel estimation [J]. IEEE Transactions on Information Theory,2010, 56(11): 5862-5875.
PAREDES J L, ARCE G R, WANG Zhongmin. Ultra-wideband compressed sensing: channel estimation [J]. IEEE Journal of Selected Topics in Signal Processing, 2007, 1(3):383-395.
DONOHO D L, HUO Xiaoming. Uncertainty principles and ideal atomic decomposition [J]. IEEE Transactions on Information Theory, 2001, 47(7): 2845-2862.
CANDES E. The restricted isometry property and its implications for compressed sensing [J]. Comptes Rendus Mathematique, 2008, 346(9): 589-592.
YIN Wotao, MORGAN S P, YANG Junfeng, et al. Fast sensing and signal reconstruction: practical compressive sensing with Toeplitz and circulant matrices[EB/OL]. [2011-12-01]. http:∥www.caam.rice.edu/~wy1/paperfiles/Rice_CAAM_TR10-01.PDF.
ELAD M. Optimized projections for compressed sensing [J]. IEEE Transactions on Signal Processing, 2007, 55(12):5695-5702.
贺亚鹏,庄珊娜,李洪涛,等. 基于感知矩阵统计相关系数最小化的压缩感知雷达波形优化设计[J].电子与信息学报,2011,13(9): 2097-2102.
HE Yapeng, ZHUANG Shanna, LI Hongtao, et al. Waveform design for compressive sensing radar based on minimizing the statistical coherence of the sensing matrix [J]. Journal of Electronics and Information Technology, 2011,13(9): 2097-2102.
CANDES E, TAO T. The Dantzig selector: statistical estimation when p is much larger than n [J]. The Annals of Statistics, 2007, 35(6): 2313-2351.
CAI Tony Tony, WANG Lie, XU Guangwu. Shifting inequality and recovery of sparse signals [J]. IEEE Transactions on Signal Processing, 2010, 58(3):1300-1308.
CAI Tony Tony, WANG Lie, XU Guangwu. Stable recovery of sparse signals and an oracle inequality [J]. IEEE Transactions on Information Theory, 2010, 56(7): 3516-3522.
APPLEBAUM L, HOWARD S D, SEARLE S, et al. Chirp sensing codes: deterministic compressed sensing measurements for fast recovery [J]. Applied and Computational Harmonic Analysis, 2009, 26(2): 283-290.
YU Nam Yul. Deterministic construction of partial Fourier compressed sensing matrices via cyclic difference sets [EB/OL]. [2011-12-01]. http:∥arxiv.org/e-print/1008.0885v2.
FAILLI M. Digital land mobile radio communications, COST 207 [R]. Brussels, Belgium: European Commission. COST Office, 1989.
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