Neutral Current Sheets in Plasmas 1976
DOI: 10.1007/978-1-4615-8564-0_2
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Hydrodynamic Plasma Flow in a Strong Magnetic Field

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Cited by 49 publications
(9 citation statements)
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“…This has been studied in detail both in the zero-beta approximation (e.g., Green 1965;Syrovatskii 1971;Somov & Syrovatskii 1976;Craig 1994;Bungey & Priest 1995) and in the non-zero beta approximation (e.g., Rastätter et al 1994;Craig & Litvinenko 2005;Pontin & Craig 2005;. The key features associated with these types of current layers are (i) a collapse of the separatrices through the null forming cusp regions; (ii) enhanced current about the null point and along the separatrices extending beyond A&A 573, A44 (2015) the ends of the main current layer and (iii) higher density plasma within the cusp regions than outwith them.…”
Section: Introductionmentioning
confidence: 99%
“…This has been studied in detail both in the zero-beta approximation (e.g., Green 1965;Syrovatskii 1971;Somov & Syrovatskii 1976;Craig 1994;Bungey & Priest 1995) and in the non-zero beta approximation (e.g., Rastätter et al 1994;Craig & Litvinenko 2005;Pontin & Craig 2005;. The key features associated with these types of current layers are (i) a collapse of the separatrices through the null forming cusp regions; (ii) enhanced current about the null point and along the separatrices extending beyond A&A 573, A44 (2015) the ends of the main current layer and (iii) higher density plasma within the cusp regions than outwith them.…”
Section: Introductionmentioning
confidence: 99%
“…Dungey 1953;Green 1965;Somov & Syrovatskii 1976;Vekstein & Priest 1993;Craig 1994;Bungey & Priest 1995) and numerically, including the effects of plasma pressure (e.g. Rastätter et al 1994;Craig & Litvinenko 2005;Pontin & Craig 2005;Fuentes-Fernández et al 2011).…”
Section: Introductionmentioning
confidence: 99%
“…zero plasma beta), an initially perturbed X-point field relaxes to a potential equilibrium with a Y-type infinitesimally thin current sheet where the current is zero everywhere except within the magnetic tangential discontinuity, where it develops a singularity of the form j z = δ(A z −A z0 ). These potential configurations are described by Green (1965) and Somov & Syrovatskii (1976). Later, Bungey & Priest (1995) expanded these solutions for potential and force-free fields giving a general expression for these force-free current sheets.…”
Section: Introductionmentioning
confidence: 99%
“…In two dimensions, in particular, the topology of the current sheet formed after an X-type null point collapse has been well studied analytically for potential and force-free fields by several authors (e.g. Dungey 1953;Green 1965;Somov & Syrovatskii 1976;Craig 1994;Bungey & Priest 1995).…”
Section: Introductionmentioning
confidence: 99%