2018
DOI: 10.5194/amt-11-2427-2018
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Analysis of ionospheric structure influences on residual ionospheric errors in GNSS radio occultation bending angles based on ray tracing simulations

Abstract: Abstract. The Global Navigation Satellite System (GNSS) radio occultation (RO) technique is widely used to observe the atmosphere for applications such as numerical weather prediction and global climate monitoring. The ionosphere is a major error source to RO at upper stratospheric altitudes, and a linear dual-frequency bending angle correction is commonly used to remove the first-order ionospheric effect. However, the higher-order residual ionospheric error (RIE) can still be significant, so it needs to be fu… Show more

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Cited by 13 publications
(15 citation statements)
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“…where α L1 and α L2 are the L 1 and L 2 bending angles related to the frequencies f 1 and f 2 , given at impact altitude z a . Equation 1 is a correction to the first-order ionospheric effect, neglecting higher-order ionospheric residuals that depend on the GNSS signal frequency, the Earth's magnetic field, and electron number density concentration along the signal propagation (e.g., Danzer et al, 2013;Liu et al, 2013Liu et al, , 2015Liu et al, , 2018. It produces a small negative bending angle error even for a simple spherically symmetric ionosphere, where the geomagnetic term is neglected.…”
Section: Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…where α L1 and α L2 are the L 1 and L 2 bending angles related to the frequencies f 1 and f 2 , given at impact altitude z a . Equation 1 is a correction to the first-order ionospheric effect, neglecting higher-order ionospheric residuals that depend on the GNSS signal frequency, the Earth's magnetic field, and electron number density concentration along the signal propagation (e.g., Danzer et al, 2013;Liu et al, 2013Liu et al, , 2015Liu et al, , 2018. It produces a small negative bending angle error even for a simple spherically symmetric ionosphere, where the geomagnetic term is neglected.…”
Section: Methodsmentioning
confidence: 99%
“…The ionospheric influence is usually corrected to first order by a dual-frequency linear combination of RO bending angles (Ladreiter & Kirchengast, 1996;Vorob'ev & Krasil'nikova, 1994). Nevertheless, residual ionospheric errors (RIE) remain, leading to systematic biases in the data, increasing in relevance at altitudes above about 35 km (Danzer et al, 2013;Liu et al, 2013Liu et al, , 2015Liu et al, , 2018Mannucci et al, 2011;Syndergaard, 2000). Different approaches for higher-order ionospheric corrections exist (e.g., Hoque & Jakowski, 2008;Kedar et al, 2003;Syndergaard, 2002;Vergados & Pagiatakis, 2010, having the disadvantage of the need for additional background information, such as the electron density in the vicinity of the ray path or the geomagnetic field.…”
Section: Introductionmentioning
confidence: 99%
“…Since the ionospheric correction does not account for large-scale horizontal electron density gradients in the ionosphere along the GNSS signal's inbound and outbound raypaths, we also distinguish inbound/outbound-symmetric and -asymmetric conditions, in order to inspect the sensitivity of the kappa-correction also in this respect. Figure 2 illustrates the vTEC between inbound (from GNSS transmitter) and outbound (towards LEO receiver), respectively, defined as vTEC T x (inbound, x-axis) and vTEC Rx (outbound, y-axis), respectively (for discussion of detailed RO event examples and causes of such asymmetries see, e.g., Liu et al (2013Liu et al ( , 2018). For enabling classification into nearly-symmetric -5-…”
Section: Sampling Approach and Characteristic Condition Casesmentioning
confidence: 99%
“…It means that the climate research using atmospheric RO products would be affected by the ionosphere. Some efforts have been made for RIE calibration (Danzer et al, 2013(Danzer et al, , 2015(Danzer et al, , 2020Healy and Culverwell, 2015;Angling et al, 2018;Liu et al, 2018Liu et al, , 2020Li et al, 2020). Danzer et al (2013) have analyzed the bending angle bias of CHAMP and COSMIC RO data from 2001-2011 and tried to parameterize bending angle bias versus the solar cycle to make statistical corrections.…”
Section: Introductionmentioning
confidence: 99%
“…It can reduce the systematic error variation with the solar cycle from 0.2 to 2.0 K at altitudes between 40 to 45 km. Liu et al (2018) have analyzed the ionospheric structure influences on RIE in bending angles based on ray tracing simulations and further developed a "bilocal correction approach" to calculate the RIE through an equation. This method considers both the ionospheric asymmetry effects as well as the geomagnetic effects on bending angles (Liu et al, 2020).…”
Section: Introductionmentioning
confidence: 99%