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On biases in precise point positioning with multi-constellation and multi-frequency GNSS data

机译:利用多星座和多频GNSS数据进行精确点定位时的偏差

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Various types of biases in Global Navigation Satellite System (GNSS) data preclude integer ambiguity fixing and degrade solution accuracy when not being corrected during precise point positioning (PPP). In this contribution, these biases are first reviewed, including satellite and receiver hardware biases, differential code biases, differential phase biases, initial fractional phase biases, inter-system receiver time biases, and system time scale offset. PPP models that take account of these biases are presented for two cases using ionosphere-free observations. The first case is when using primary signals that are used to generate precise orbits and clock corrections. The second case applies when using additional signals to the primary ones. In both cases, measurements from single and multiple constellations are addressed. It is suggested that the satellite-related code biases be handled as calibrated quantities that are obtained from multi-GNSS experiment products and the fractional phase cycle biases obtained from a network to allow for integer ambiguity fixing. Some receiver-related biases are removed using between-satellite single differencing, whereas other receiver biases such as inter-system biases are lumped with differential code and phase biases and need to be estimated. The testing results show that the treatment of biases significantly improves solution convergence in the float ambiguity PPP mode, and leads to ambiguity-fixed PPP within a few minutes with a small improvement in solution precision.
机译:全球导航卫星系统(GNSS)数据中的各种类型的偏差都排除了整数歧义确定性,并且在精确点定位(PPP)中未得到纠正时会降低求解精度。在此贡献中,首先对这些偏差进行了评估,包括卫星和接收器硬件偏差,差分代码偏差,差分相位偏差,初始分数相位偏差,系统间接收器时间偏差以及系统时间标度偏移。使用无电离层观测结果,针对两种情况提出了考虑到这些偏差的PPP模型。第一种情况是使用用于生成精确轨道和时钟校正的主信号时。当对主要信号使用附加信号时,第二种情况适用。在这两种情况下,都针对单个和多个星座的测量。建议将与卫星有关的代码偏差作为从多个GNSS实验产品中获得的校准量,以及从网络中获得的分数相周期偏差作为整数不确定性进行处理。使用卫星之间的单差消除了一些与接收机相关的偏置,而将诸如系统间偏置之类的其他接收机偏置与差分码和相位偏置混为一谈,则需要进行估计。测试结果表明,在浮点模糊度PPP模式下,对偏差的处理显着改善了解决方案的收敛性,并在几分钟之内导致解决了模糊度固定的PPP,但解决方案的精度却有所提高。

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