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基于壓縮感知和改進(jìn)自適應正交匹配的稀疏信號重構
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(廣東江門(mén)職業(yè)技術(shù)學(xué)院,廣東 江門(mén) 529090)

作者簡(jiǎn)介:

張宗福(1981-),男,廣東南雄人,CCF會(huì )員,碩士,講師,主要從事無(wú)線(xiàn)傳感器網(wǎng)絡(luò )和計算機應用方向的研究。[FQ)]

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TP312

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Sparse Signal Reconstruction Based on Compressed Sensing and Adaptive Orthogonal Matching [HS)]
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(Jiangmen Polytechnic, Jiangmen 529090, China)

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    摘要:

    針對傳統香農-奈奎斯特采樣定理指出在保證原始信號重構精度的前提下,采樣頻率必須為原始信號頻率的2倍,提出了一種基于壓縮感知理論和改進(jìn)的自適應正交匹配追蹤算法的稀疏信號重構方法;首先引入了壓縮感知模型和信號重構目標函數,然后在對經(jīng)典正交匹配追蹤類(lèi)算法進(jìn)行分析和總結的基礎上,為克服其不足,設計了一種二次篩選支配原子集的方法,即通過(guò)計算信號的QR分解并計算具有最大勢能的原子從而得到能量候選原子集,通過(guò)計算余量與原子的相關(guān)性選出相關(guān)性最大的原子從而得到相關(guān)候選原子集,并將能量候選原子集和相關(guān)候選原子集的交集作為最終支配原子集;最后定義了具體的采用自適應正交匹配算法實(shí)現信號重構的算法;在Matlab仿真環(huán)境下試驗,結果表明:文章方法能有效地進(jìn)行稀疏信號重構,具有較小的重構誤差,且與其它方法相比,具有收斂速度快和重構效果好的優(yōu)點(diǎn)。

    Abstract:

    Aiming at the traditional Shannon-Nyquist sample theorem argued that under the guarantee of signal reconstruction accuracy, the sampling frequency should be two times more than the primitive signal sampling frequency, a sparse signal construction method based on compressed sensing and improved adaptive orthogonal matching was proposed. Firstly, the compressed sensing and signal construction function was set, then the classic orthogonal matching pursuit algorithm was summarized, and the atom re-selection method was designed, namely, by computing the QR decomposition of signal and energy selective set, and by computing the relation between remain value and atom to get the relative selective atom set, and the intersection between energy selective atom set and relative selective set was built as the final supporting atom set. Finally, the algorithm for signal construction was defined. The simulation experiment was operated in Matlab environment, and the result shows the method can realize sparse signal construction with less construction error, and compared with the other methods, it has the advantage of rapid convergence and good construction effect.

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引用本文

張宗福.基于壓縮感知和改進(jìn)自適應正交匹配的稀疏信號重構計算機測量與控制[J].,2014,22(5):1568-1571.

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  • 收稿日期:2014-01-20
  • 最后修改日期:2014-02-20
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  • 在線(xiàn)發(fā)布日期: 2014-12-16
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