2015
DOI: 10.1016/j.asr.2015.05.029
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Global median model of the F2-layer peak height based on ionospheric radio-occultation and ground-based Digisonde observations

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Cited by 94 publications
(83 citation statements)
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“…This model is based on COSMIC radio-occultation observations and digisonde h m F 2 data. Figure 3 (upper panel) shows that the empirical model by Shubin (2015) perfectly coincides with our theoretical h m F 2 variations even in details (cf. the period 1971-1972 or 2012-2015).…”
Section: F-layer Parameter Long-term Variationsmentioning
confidence: 53%
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“…This model is based on COSMIC radio-occultation observations and digisonde h m F 2 data. Figure 3 (upper panel) shows that the empirical model by Shubin (2015) perfectly coincides with our theoretical h m F 2 variations even in details (cf. the period 1971-1972 or 2012-2015).…”
Section: F-layer Parameter Long-term Variationsmentioning
confidence: 53%
“…Although this analytical expression was obtained for a daytime mid-latitude stationary F 2 -layer, without including the thermospheric wind effects, it gives reasonable h m F 2 values. This is confirmed by a comparison with a modern empirical monthly median h m F 2 model by Shubin (2015) included to the last version of IRI (Bilitza et al, 2017). To check this result we have used the MSIS-86 monthly median values of the thermospheric parameters in equation (3).…”
Section: Discussionmentioning
confidence: 82%
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“…[] used ionosonde data with a spherical harmonic expansion in local time and modified dip angle to create a new bottomside thickness representation, which was later included in IRI2012. Shubin [] used radio occultation, ionosonde, and topside sounder data to create a new global h m F 2 model, which is slated to replace the IRI's traditional h m F 2 model in IRI2016 [ Bilitza et al ., ]. Other global models include the nonlinear models of Hoque and Jakowski [, ], which provide h m F 2 and N m F 2 , respectively.…”
Section: Introductionmentioning
confidence: 99%
“…where is total number of voxels, indicates a length along which -th GPS ray passes through -t electron density at -th voxel and is the error of measurement and approximation (Das & Shukla 20112015. The matrix, , is commonly called as a geometry matrix since it contains geometric information o defined voxels.…”
Section: Geometry Matrixmentioning
confidence: 99%