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Characteristics of GPS positioning error with non-uniform pseudorange error

机译:具有非均匀伪距误差的GPS定位误差的特征

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We study the characteristics of the random GPS positioning errors when the pseudorange errors differ for each satellite. A concise, explicit, analytical formula is derived for the covariance of the positioning error by using singular value decomposition. It is composed of a uniform error covariance together with additional contributions from those satellites with larger pseudorange errors. The eigenvectors of the uniform error covariance define the principal directions of the 4-dimensional error ellipsoid, and the eigenvalues are the squares of the semi-axes. The additional part from individual satellites has only one eigenvector and one eigenvalue. This makes the error ellipsoid enlarge mainly along a direction related to both the overall satellite geometry and the position of the specific satellites. The theory is validated by simulating the GPS constellation and pseudorange measurements. The random positioning error is examined while any one or more pseudorange errors are increased. Horizontal positioning error distributions are presented to demonstrate the variations of the orientation and size of the error ellipses with the pseudorange error of a specific satellite. The results show that the analytical formula describes the positioning error accurately.
机译:当每个卫星的伪距误差不同时,我们研究随机GPS定位误差的特征。通过使用奇异值分解,为定位误差的协方差导出了简洁明了的解析公式。它由均匀误差协方差以及伪距误差较大的那些卫星提供的额外贡献组成。均匀误差协方差的特征向量定义了4维误差椭球的主要方向,特征值是半轴的平方。来自单个卫星的附加部分只有一个特征向量和一个特征值。这使得误差椭球主要沿着与总体卫星几何形状和特定卫星的位置有关的方向增大。该理论通过模拟GPS星座图和伪距测量得到了验证。在增加任何一个或多个伪距误差的同时检查随机定位误差。提出了水平定位误差分布,以证明误差椭圆的方向和大小随特定卫星的伪距误差而变化。结果表明,解析公式能够准确地描述定位误差。

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