2002
DOI: 10.1029/2001ja000278
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Theory of magnetic connectivity in the solar corona

Abstract: [1] Although the analysis of observational data indicates that quasi-separatrix layers (QSLs) of magnetic configurations have to play an important role in solar flares, the corresponding theory is only at an initial stage so far. In particular, there is still a need of a proper definition of QSLs based on a comprehensive mathematical description of magnetic connectivity. Such a definition is given here by analyzing the mapping produced by the field lines which connect photospheric areas of positive and negativ… Show more

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Cited by 443 publications
(546 citation statements)
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“…nulls or separators) or geometric features (e.g. quasi-separatrix layers, or QSLs, see Titov, Hornig, and Démoulin, 2002). In our case, we can definitively state that the reconnection modelled here is not associated with separators, separatrix surfaces, or magnetic nulls in any way.…”
Section: Comparison With Topological Reconnection Modelssupporting
confidence: 48%
“…nulls or separators) or geometric features (e.g. quasi-separatrix layers, or QSLs, see Titov, Hornig, and Démoulin, 2002). In our case, we can definitively state that the reconnection modelled here is not associated with separators, separatrix surfaces, or magnetic nulls in any way.…”
Section: Comparison With Topological Reconnection Modelssupporting
confidence: 48%
“…The presence of a toroidal field component turns the neighbourhood of the X line into a hyperbolic flux tube (HFT) which consists of two intersecting quasi-separatrix layers with extremely diverging field lines (for a strict definition of HFTs, see Titov et al 2002). The existence of the HFT is generic to such force-free loop configurations with a nonvanishing net current , which is important for understanding the origin of sigmoidal structures in twisted configurations.…”
Section: Letter To the Editormentioning
confidence: 99%
“…The location of QSLs can be determined by computing the squashing degree Q (Titov, Hornig, and Démoulin, 2002). A QSL is defined where Q ≫ 2 (the value Q = 2 is the lowest possible one).…”
Section: Qsls Locations and Flare Ribbonsmentioning
confidence: 99%