2016
DOI: 10.1007/978-981-10-0940-2_44
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Analysis and Correction of BDS Code Multipath Bias

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Cited by 10 publications
(6 citation statements)
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“…Studies of the BDS multipath error have become of particular interest in recent years due to the presence of satellite-related code multipath biases in comparison with other GNSS systems, which can be well modeled as piecewise linear or polynomials associated with elevation angles for MEOs and IGSOs based on BDS data from ground stations (Wanninger and Beer 2015;Yang et al 2016). However, with onboard tracking data, the observation coverage in the sky plot can be much more complete, which can help to further reveal the BDS multipath errors relating to elevations as well as azimuths.…”
Section: Multipath Errormentioning
confidence: 99%
“…Studies of the BDS multipath error have become of particular interest in recent years due to the presence of satellite-related code multipath biases in comparison with other GNSS systems, which can be well modeled as piecewise linear or polynomials associated with elevation angles for MEOs and IGSOs based on BDS data from ground stations (Wanninger and Beer 2015;Yang et al 2016). However, with onboard tracking data, the observation coverage in the sky plot can be much more complete, which can help to further reveal the BDS multipath errors relating to elevations as well as azimuths.…”
Section: Multipath Errormentioning
confidence: 99%
“…BDS‐2 differs from other GNSS systems in that there are obvious code multipath errors related to elevation angle [30]. Generally, the code multipath error of BDS‐2 can be analysed by the multipath combination equations which are combined by code and dual‐frequency carrier phase observations [31–33]. MPi=Pifi2+fj2fi2fj20.01emλiφi+2fj2fi2fj20.03emλjφjBi $M{P}_{i}={P}_{i}-\frac{{f}_{i}^{2}+{f}_{j}^{2}}{{f}_{i}^{2}-{f}_{j}^{2}}\hspace*{.5em}{\lambda }_{i}{\varphi }_{i}+\frac{2{f}_{j}^{2}}{{f}_{i}^{2}-{f}_{j}^{2}}\hspace*{.5em}{\lambda }_{j}{\varphi }_{j}-{B}_{i}$ Bi=fi2+fj2fi2fj20.03emλiNi+2fj2fi2fj20.03emλjNj+Dc ${B}_{i}=-\frac{{f}_{i}^{2}+{f}_{j}^{2}}{{f}_{i}^{2}-{f}_{j}^{2}}\hspace*{.5em}{\lambda }_{i}{N}_{i}+\frac{2{f}_{j}^{2}}{{f}_{i}^{2}-{f}_{j}^{2}}\hspace*{.5em}{\lambda }_{j}{N}_{j}+{D}_{c}$ where, different frequencies are indicated by subscripts i and j ; the frequencies of carrier phases are referred to fi ${f}_{i}$ and fj ${f}_{j}$; Pi ${P}_{i}$ denotes the code observation; φi ${\varphi }_{i}$ and φj…”
Section: Methodology Of Fy‐3c/3d Pod and Code Multipath Errormentioning
confidence: 99%
“…Moreover, the absolute value of the carrier phase multipath error cannot exceed one quarter of the wavelength, that is, for BDS‐2 the multipath errors on the B1 and B2 carrier phases cannot exceed 4.8 and 6.21 cm respectively. These values are two orders of magnitude smaller than the code multipath errors, so the effect of carrier phases multipath errors is ignored in this paper [33].…”
Section: Methodology Of Fy‐3c/3d Pod and Code Multipath Errormentioning
confidence: 99%
“…The CMC approach was also used by several groups to study the large GDV of the BeiDou-2 satellites (Hauschild et al 2012a;Wanninger and Beer 2015;Yang et al 2016;Guo et al 2016;Zou et al 2017). For frequency B1-2, they amount to 1.5 m in the case of the medium earth orbit (MEO) satellites and 0.8 m in the case of the inclined geosynchronous orbit (IGSO) satellites.…”
Section: Previous Work On Gdvmentioning
confidence: 99%