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Array-based satellite phase bias sensing: theory and GPS/BeiDou/QZSS results

机译:基于阵列的卫星相位偏置感测:理论和GPS /北斗/ QZSS结果

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Single-receiver integer ambiguity resolution (IAR) is a measurement concept that makes use of network-derived non-integer satellite phase biases (SPBs), among other corrections, to recover and resolve the integer ambiguities of the carrier-phase data of a single GNSS receiver. If it is realized, the very precise integer ambiguity-resolved carrier-phase data would then contribute to the estimation of the receiver's position, thus making (near) real-time precise point positioning feasible. Proper definition and determination of the SPBs take a leading part in developing the idea of single-receiver IAR. In this contribution, the concept of array-based between-satellite single-differenced (SD) SPB determination is introduced, which is aimed to reduce the code-dominated precision of the SD-SPB corrections. The underlying model is realized by giving the role of the local reference network to an array of antennas, mounted on rigid platforms, that are separated by short distances so that the same ionospheric delay is assumed to be experienced by all the antennas. To that end, a closed-form expression of the array-aided SD-SPB corrections is presented, thereby proposing a simple strategy to compute the SD-SPBs. After resolving double-differenced ambiguities of the array's data, the variance of the SD-SPB corrections is shown to be reduced by a factor equal to the number of antennas. This improvement in precision is also affirmed by numerical results of the three GNSSs GPS, BeiDou and QZSS. Experimental results demonstrate that the integer-recovered ambiguities converge to integers faster, upon increasing the number of antennas aiding the SD-SPB corrections.
机译:单接收机整数歧义分辨率(IAR)是一种测量概念,它利用网络衍生的非整数卫星相位偏差(SPB),以及其他修正,来恢复和解决单个载波相位数据的整数歧义。 GNSS接收器。如果实现,则非常精确的整数歧义分辨的载波相位数据将有助于估计接收器的位置,从而使(近)实时精确点定位变得可行。对SPB的正确定义和确定在开发单接收器IAR的概念中起主导作用。在此贡献中,引入了基于阵列的卫星间单差(SD)SPB确定的概念,旨在降低SD-SPB校正的代码主导精度。通过将本地参考网络的角色赋予安装在刚性平台上的天线阵列来实现基础模型,这些天线之间的距离很短,因此所有天线都假定经历了相同的电离层延迟。为此,提出了阵列辅助SD-SPB校正的闭式表达式,从而提出了一种计算SD-SPB的简单策略。解决阵列数据的双差歧义后,显示SD-SPB校正的方差减小了等于天线数量的系数。三种GNSS GPS,北斗和QZSS的数值结果也证实了精度的提高。实验结果表明,随着辅助SD-SPB校正的天线数量的增加,整数恢复的歧义会更快地收敛为整数。

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