2016
DOI: 10.5194/angeo-34-789-2016
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Optimization of GPS water vapor tomography technique with radiosonde and COSMIC historical data

Abstract: Abstract. The near-real-time high spatial resolution of atmospheric water vapor distribution is vital in numerical weather prediction. GPS tomography technique has been proved effectively for three-dimensional water vapor reconstruction. In this study, the tomography processing is optimized in a few aspects by the aid of radiosonde and COSMIC historical data. Firstly, regional tropospheric zenith hydrostatic delay (ZHD) models are improved and thus the zenith wet delay (ZWD) can be obtained at a higher accurac… Show more

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Cited by 35 publications
(29 citation statements)
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“…The SWV was then obtained using the Niell mapping function (Niell, 1996) and the calibrated humidity conversion coefficient. The WVLT was determined as 9.5 km from COSMIC historical data and Ye et al's (2016) method. Following the tomography model proposed by Flores et al (2000), we estimated the 3-D water vapor distribution using the GPS tomography technique with the horizontal constraint from Eq.…”
Section: Results Validation and Analysismentioning
confidence: 99%
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“…The SWV was then obtained using the Niell mapping function (Niell, 1996) and the calibrated humidity conversion coefficient. The WVLT was determined as 9.5 km from COSMIC historical data and Ye et al's (2016) method. Following the tomography model proposed by Flores et al (2000), we estimated the 3-D water vapor distribution using the GPS tomography technique with the horizontal constraint from Eq.…”
Section: Results Validation and Analysismentioning
confidence: 99%
“…Currently, there is no accurate model function to fit the spatial distribution of water vapor. The vertical constraint of atmospheric tomography can be obtained using an exponential model (Jiang et al, 2014;Ye et al, 2016), as follows:…”
Section: Constraint Modelmentioning
confidence: 99%
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“…The size and location of the rectangular cubes are determined based on the distribution of GNSS signals only on the top boundary of the tomographic field -the rectangular cube that best fits the top boundary is adopted (Bastin et al, 2005;Bender et al, 2009;Champollion et al, 2005;Ding et al, 2017;Gradinarsky and Jarlemark, 2004;Hoyle, 2005;Rohm et al, 2014;Seko et al, 2000;Troller et al, 2006;Xia et al, 2013;Ye et al, 2016). In fact, the field that GNSS signals cover has roughly the shape of an upside-down cone, meaning that in the part near the edge of the cube, especially in the lower part, none of the GNSS signals cross through.…”
Section: Introductionmentioning
confidence: 99%