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Effectiveness of L1-norm regularization sidereal filtering for precise point positioning

机译:L1-norm正规化恒星的有效性精密单点定位的过滤

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摘要

Integer ambiguity resolution is critical for achieving positions of high precision and reliability of precise point positioning (PPP). However, as an important error source in global navigation satellite system (GNSS), multipath interference limits the ability of PPP in high-accuracy GNSS positioning applications. Thus, to guarantee the performance of PPP ambiguity resolution techniques in a multipath environment, a sidereal filtering technique based on sparsity promoting regularization is adopted to mitigate the multipath error. The key idea of the proposed strategy emphasizes the use of the L1 norm to extract multipath from noisy carrier phase residuals. The classical single-difference between-satellites method is used to fix PPP with the estimated phase clocks/bias products for obtaining carrier phase residuals in the previous period. Two GPS datasets are adopted to assess the denoising effect of the multipath model and the performance of the proposed strategy. The carrier phase residuals of static PPP ambiguity resolution and the positioning accuracy of kinematic float PPP after the application of the multipath model are used to reflect the final filtering performance. Results show that the multipath model based on first-order regularization can improve the RMS of carrier phase residuals by approximately 49.8% compared with the solution without multipath mitigation. In kinematic float PPP, a mean coordinate improvement of 49.7% for day of year (DOY) 273 and 57.8% for DOY 275 in 2017 could be achieved.
机译:整数消除歧义是至关重要的实现高精度的位置和精密单点定位的可靠性(PPP)。然而,随着全球的一个重要误差源导航卫星系统(GNSS),多路径干扰限制了购买力平价的能力高精度GNSS定位应用程序。因此,为了保证购买力平价的性能在多路径消除歧义的方法环境,基于恒星过滤技术采用稀疏促进正规化减轻多路径误差。提出战略强调的使用L1范数提取多路径从嘈杂的载体阶段剩余工资。卫星在方法用于解决购买力平价估计相位时钟/偏差的产品获得载波相位残差在前面时期。多路径模型的去噪效果提出策略的性能。载波相位残差的静态PPP歧义分辨率和定位精度运动后浮购买力平价的应用多路径模型是用来反映决赛过滤性能基于一阶多路径模型正则化可以提高载体的均方根阶段剩余的约49.8%没有多路径缓解与解决方案。在运动学浮动购买力平价,意味着协调提高49.7%(机灵)273年的一天机灵和57.8% 275 2017年可能会实现。

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