2020
DOI: 10.1007/s00190-019-01336-9
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The phase and code biases of Galileo and BDS-3 BOC signals: effect on ambiguity resolution and precise positioning

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Cited by 29 publications
(12 citation statements)
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“…Equation ( 3)), and due to the magnitude of the coefficient (µ j − µ 1 )/(µ 2 − µ 1 ) of one of them that is close to the value one for these frequencies, one may reasonably conclude that the absolute satellite code biases on E5a, E5b and E5 are almost identical. As a result, the satellite DCBs between E5b and E5 signals are almost zero, as also shown in Li et al [50]. The only exception to this case is satellite E24, for which a code bias of larger magnitude is seen, while high differential biases have also been reported earlier in Ammar et al [51].…”
Section: Network Correctionssupporting
confidence: 80%
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“…Equation ( 3)), and due to the magnitude of the coefficient (µ j − µ 1 )/(µ 2 − µ 1 ) of one of them that is close to the value one for these frequencies, one may reasonably conclude that the absolute satellite code biases on E5a, E5b and E5 are almost identical. As a result, the satellite DCBs between E5b and E5 signals are almost zero, as also shown in Li et al [50]. The only exception to this case is satellite E24, for which a code bias of larger magnitude is seen, while high differential biases have also been reported earlier in Ammar et al [51].…”
Section: Network Correctionssupporting
confidence: 80%
“…These corrections consist of the satellite clocks, satellite phase (SPBs) and code biases (SCBs). We chose to determine the estimable code biases, rather than obtaining DCBs from an external source as in Li et al [50], in order to have a consistent estimation of the highly correlated PPP-RTK corrections. Based on our observation model and chosen S-basis (cf.…”
Section: Network Correctionsmentioning
confidence: 99%
“…1), it is reasonable to assume that the independent PIFCB variations for all BDS-3 satellites equal zero. This was also demonstrated through PIFCB variation from frequencies B1I, B2a and B2b reported by Li et al (2020).…”
Section: Model Implementation Using Bds-2 and Bds-3 Multi-frequency Datasupporting
confidence: 63%
“…In their study, the multi-constellation Global Navigation Satellite System (GNSS) PPP presented faster solution convergence and higher positioning accuracy than single-system PPP. Recently, the investigation of multi-GNSS PPP data processing is not only about the dual-frequency models (Cai et al 2015), but also focusing on the multi-frequency observations (Li et al 2019b(Li et al , 2020a. Briefly, the multi-frequency and multi-GNSS based PPP is becoming increasingly fashionable for precise positioning services (Alkan and Öcalan 2013; Guo et al 2018), particularly in some new applications such as self-driving cars and unmanned aerial vehicles (Nie et al 2019;Geng and Guo 2020).…”
Section: Introductionmentioning
confidence: 99%