2023
DOI: 10.1007/s10291-022-01393-2
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Realizing rapid re-convergence in multi-GNSS real-time satellite clock offset estimation with dual-thread integer ambiguity resolution

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Cited by 4 publications
(4 citation statements)
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“…Figure 16 shows the mean positioning accuracy of each station. It can be observed that the positioning accuracy when using PPP-AR is remarkably better than the ambiguity-float solutions, especially in the E direction [28]. Table 2 presents the mean positioning accuracy for different cases.…”
Section: Ppp Validationmentioning
confidence: 98%
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“…Figure 16 shows the mean positioning accuracy of each station. It can be observed that the positioning accuracy when using PPP-AR is remarkably better than the ambiguity-float solutions, especially in the E direction [28]. Table 2 presents the mean positioning accuracy for different cases.…”
Section: Ppp Validationmentioning
confidence: 98%
“…The WL ambiguity is insensitive to measurement noise and stable by using multi-epoch smoothing due to its longer wavelength. In this study, for the WL AR, the Rounding method [27] is applied, while for the NL AR, both the least-square ambiguity decorrelation adjustment (LAMBDA) with a better success rate and the Rounding method with less computational time have been applied to estimate the ambiguity-fixed satellite clock offsets [28,29]. To simplify the operation and avoid high-dimensional problems, the Rounding method is used for NL AR in this contribution [30].…”
Section: Upd Estimation and Ar Strategiesmentioning
confidence: 99%
“…In terms of the reference satellite selection method, two schemes are designed in this paper. Scheme 1: GPS, BDS-3 and Galileo kinematic PPP-AR, the reference satellite is the highest-elevation observation [29], and the single-differenced between other satellites and this reference satellite is conducted. Scheme 2: GPS, BDS-3 and Galileo kinematic PPP-AR, a comprehensive evaluation method using entropy weight-grey correlation analysis.…”
Section: Ppp-ar Experiments and Strategiesmentioning
confidence: 99%
“…Regarding the leastsquares adjustment module, only the active parameters in the normal equation are retained to release the computational burden of solving the normal equation (Ge et al 2006). To solve the normal equation, basic matrix operations rely on the BLAS library, while more complex operations such as Cholesky decomposition rely on the LAPACK library (Gong et al 2018, Xie et al 2023. To ensure the quality of the solution, each scheme undergoes two iterations of adjustment before ambiguity fixing.…”
Section: Leo Orbit Accuracymentioning
confidence: 99%