1961
DOI: 10.1016/0021-8928(61)90104-6
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Resolution of an arbitrary discontinuity in magnetohydrodynamics

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Cited by 37 publications
(12 citation statements)
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“…When two plasma streams collide, a tangential discontinuity (here the HP) should form that separates the SW and LISM plasmas. This discontinuity can be interpreted as a constituent component of the solution to an MHD Riemann problem [16]. Other MHD discontinuities (fast and slow shocks, contact and rotational (Alfvén) discontinuities, slow-and fast-mode rarefaction waves) may or may not form on the LISM and SW sides of the HP, but the presence of a tangential discontinuity is obligatory.…”
Section: Constraints On the Model Boundary Conditions From Observationsmentioning
confidence: 99%
“…When two plasma streams collide, a tangential discontinuity (here the HP) should form that separates the SW and LISM plasmas. This discontinuity can be interpreted as a constituent component of the solution to an MHD Riemann problem [16]. Other MHD discontinuities (fast and slow shocks, contact and rotational (Alfvén) discontinuities, slow-and fast-mode rarefaction waves) may or may not form on the LISM and SW sides of the HP, but the presence of a tangential discontinuity is obligatory.…”
Section: Constraints On the Model Boundary Conditions From Observationsmentioning
confidence: 99%
“…The purpose of this paper is to study the generation of anomalous flows by the interaction between the curved BS and an interplanetary TD or RD. According to the general Riemann problem, the interaction between a fast shock and an MHD discontinuity or shock may lead to the generation of up to seven MHD discontinuities and shock waves [e.g., Gogosov, 1961;Jeffrey and Taniuti, 1964;Neubauer, 1976;Wu et at., 1993; Yan and Lee, 1994Lee, , 1996oein et al, 1996a]. The interaction of the bow shock with interplanetary discontinuities has been studied by gasdynamic theory [Shen and Dryer, 1972;Dryer, 1973], MHD theories for perpendicular shocks [e.g., Volk and Auer, 1974], and MHD simulations [Y an and Lee, 1996].…”
mentioning
confidence: 99%
“…This part of the analysis corresponds to the Riemann problem mentioned previously. In general the Riemann problem is difficult to solve [e.g., Gogosov, 1961], but in our case this is not so [Hcyn ½t al., 1986[Hcyn ½t al., , 1988. This is because only tangential components are involved (perpendicular components appear only in higher orders), pressure constancy implies that fast waves do not appear in this problem, and we are confining the analysis to the incompressible limit.…”
Section: Formulation Of the Problemmentioning
confidence: 99%