2016
DOI: 10.1051/swsc/2015046
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Statistical characterization of ionosphere anomalies and their relationship to space weather events

Abstract: The statistical characterization of the relationship between thermosphere-ionosphere anomalies and space weather events, also referred to as space weather anomalies, such as solar coronal mass ejections (CMEs) and geomagnetic storms, is a crucial component in the development of a forecast capability for thermosphere-ionosphere disturbances. This manuscript presents a systematic statistical approach for analyzing historical ionosphere and space weather observations to derive a quantitative characterization of t… Show more

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Cited by 23 publications
(21 citation statements)
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“…However, the relationship between terrestrial and space weather is not well represented in the literature at this time. A novel approach to assessing ionospheric variability (Wang et al 2016) demonstrates that variability is not always associated with geomagnetically active periods. This may be a signature of lower atmosphere forcing and is deserving of further study.…”
Section: Discussionmentioning
confidence: 99%
“…However, the relationship between terrestrial and space weather is not well represented in the literature at this time. A novel approach to assessing ionospheric variability (Wang et al 2016) demonstrates that variability is not always associated with geomagnetically active periods. This may be a signature of lower atmosphere forcing and is deserving of further study.…”
Section: Discussionmentioning
confidence: 99%
“…Herein, the K j 1 −1 × 1 and K j 2 −1 × 1 scaling vectors φ j 1 −1 (ϕ) and φ j 2 −1 (ϕ) as well as the L j 1 −1 × 1 and L j 2 −1 × 1 wavelet vectors ψ j 1 −1 (ϕ) and ψ j 2 −1 (λ) can be calculated by means of the two-scale relations with L j 1 −1 = K j 1 − K j 1 −1 and L j 2 = K j 2 − K j 2 −1 . The numerical entries of the K j 1 × K j 1 −1 matrix P j 1 and the K j 1 × L j 1 −1 matrix Q j 1 can be taken from Stollnitz et al (1995b) or Zeilhofer (2008); the corresponding entries of the K j 2 × K j 2 −1 matrix P j 2 and the K j 2 × L j 2 −1 matrix Q j 2 are provided by Lyche and Schumaker (2001).…”
Section: Pyramid Algorithmmentioning
confidence: 99%
“…Translating the uncertainty from initialization into probabilistic forecasts using different ensemble techniques (Schunk et al, 2014;Elvidge et al, 2016;Knipp, 2016;Owens et al, 2017) is getting standard. Dependence on initial conditions can be chaotic (as in NWP, e. g., magnetosphere/ionosphere/thermosphere Horton et al, 2001;Mannucci et al, 2016;Wang et al, 2016) or non-chaotic (e.g., CME propagation toward Earth Cash et al, 2015; Lee et al, 2013Lee et al, , 2015Pizzo et al, 2015). In the later case, the accuracy of a prediction will strongly depend on the quality of the underlying initial data, for example the parameters of a CME and the characterization of the solar wind to be passed.…”
Section: Modeling Aspectsmentioning
confidence: 99%