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PCA和KLE在高采样率GPS定位中的应用
引用本文:敖敏思,胡友健,赵斌,叶险峰,丁开华.PCA和KLE在高采样率GPS定位中的应用[J].大地测量与地球动力学,2011,31(6):145-150.
作者姓名:敖敏思  胡友健  赵斌  叶险峰  丁开华
作者单位:1. 中国地质大学信息工程学院,武汉,430074
2. 中国地震局地震研究所,武汉430071;武汉大学卫星导航技术研究中心,武汉430079
基金项目:国家自然科学基金,国家重大科技基础设施建设项目
摘    要:为抑制多路径误差和随机噪声以提高定位精度,引入主成分分析(PCA)和KLE变换方法对定位坐标序列随机噪声水平进行评价、提取和消除多天坐标序列中的多路径误差.对比分析结果表明,主成分系数比值能有效地反映出强随机噪声对某天定位坐标序列的影响,PCA方法能有效地提取和消除多天定位坐标序列中的多路径误差,显著提高定位精度.KL...

关 键 词:高采样率GPS  多路径误差  随机噪声  主成分分析  Karhunen-Loeve变换

APPLICATION OF PCA AND KLE TO HIGH-RATE POSITIONING
Ao Minsi,Hu Youjian,Zhao Bin,Ye Xianfeng,Ding Kaihua.APPLICATION OF PCA AND KLE TO HIGH-RATE POSITIONING[J].Journal of Geodesy and Geodynamics,2011,31(6):145-150.
Authors:Ao Minsi  Hu Youjian  Zhao Bin  Ye Xianfeng  Ding Kaihua
Institution:1)1)Faculty of Information and Engineering,China University of Geosciences,Wuhan 430074 2)Institute of Seismology,China Earthquake Administration,Wuhan 430071 3)Research Center of GNSS,Wuhan University,Wuhan 430079
Abstract:Multipath error and random noise are two important error sources in high rate GPS positioning. In order to characterize and mitigate these errors, and improve the accuracy of high rate GPS positioning, the Principal Component Analysis (PCA) and Karhunen loeve Expansion (KLE) are introduced to evaluate the random noise level of the time series of coordinate on some days, extract and mitigate the multipath error from coordinates time series of multiple days. The data processing, comparison and analysis based on real data show that the principal component coefficients ratio of PCA can effectively reflect the random noise level of the time series of coordinates on certain day, meanwhile, the multipath error of the time series of coordinates on many days can be extracted and mitigated with introduction of PCA. Compared to PCA, the KLE approach performs slightly weaker on accurate improvement,but the random noise and local anomaly can be suppressed by KLE better since it is not sensitive to the random noise.
Keywords:high-rate GPS  multipath error  random noise  principal component analysis  Karhunen-Loeve expansion
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