2018
DOI: 10.1007/s10291-018-0711-4
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Carrier phase bias estimation of geometry-free linear combination of GNSS signals for ionospheric TEC modeling

Abstract: The ionosphere can be modeled and studied using multi-frequency GNSS signals and their geometry-free linear combination. Therefore, a number of GNSS-derived ionospheric models have been developed and applied in a broad range of applications. However, due to the complexity of estimating the carrier phase ambiguities, most of these models are based on low-accuracy carrier phase smoothed pseudorange data. This, in turn, critically limits their accuracy and applicability. Therefore, we present a new methodology of… Show more

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Cited by 28 publications
(25 citation statements)
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“…In the third step, TEC at IPPs is modeled with a spline function to provide the final ionosphere maps. For details on our method, see Krypiak-Gregorczyk et al (2017a) and Krypiak-Gregorczyk and Wielgosz (2018). Note that we assume the carrier phase bias to be stable in time for a few hours.…”
Section: Data and Methods Usedmentioning
confidence: 99%
“…In the third step, TEC at IPPs is modeled with a spline function to provide the final ionosphere maps. For details on our method, see Krypiak-Gregorczyk et al (2017a) and Krypiak-Gregorczyk and Wielgosz (2018). Note that we assume the carrier phase bias to be stable in time for a few hours.…”
Section: Data and Methods Usedmentioning
confidence: 99%
“…The unknown model parameters are epoch-dependent parameters (coefficients) of the selected ionospheric function and time-constant carrier phase bias parameters for each continuous data arc. The parameters are estimated in a common Least Square Estimation (LSE) adjustment of the data from all available stations and 24-h dataset [29]. It should be noted that the accurate carrier phase bias is the prerequisite for the resulting accurate vTEC maps.…”
Section: Carrier Phase Bias Estimationmentioning
confidence: 99%
“…The IR algorithm based on the dual-frequency carrier phase mainly detects and repairs cycle slips by calculating the difference in carrier phases at single epoch [19], [29]. It reduces the orbit error, satellite/receiver clock error, tropospheric delay, and other errors by eliminating the spatial distance between the receiver and the satellite.…”
Section: A Ionosphere Residual Algorithmmentioning
confidence: 99%
“…The IR algorithm utilizes the combined observations to eliminate the effects of geometric distance change between the receiver and the satellite, which makes integer cycle slips easy to be detected and modified. Krypiak-Gregorczyk and Wielgosz [19] improved the precision of geometry-free observation of IR algorithm with ionospheric total electron contents (TEC) modeling, to make the performance on cycle slip detection more accurate. Yi et al [20] proposed a real time cycle slip detection and repair method, which jointly used the IR algorithm and WL (1, −1) combined observations.…”
Section: Introductionmentioning
confidence: 99%