1984
DOI: 10.1016/0032-0633(84)90142-9
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On the role of plasma parameters and the Kelvin-Helmholtz instability in a viscous interaction of solar wind streams

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Cited by 51 publications
(13 citation statements)
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“…Velocity shear in the solar wind is also of interest as a potential driver for MHD turbulence [ Coleman , 1968; Belcher and Davis , 1971; Roberts et al , 1992; Goldstein et al , 1999]. Driving of solar wind turbulence by Kelvin‐Helmholtz‐like instabilities in shear zones has been explored [ Korzhov et al , 1984; Roberts et al , 1992; Malara , 1999], as has the driving of solar wind turbulence by shearing low‐frequency Alfven waves [ Roberts et al , 1987, 1992; Grappin and Velli , 1996; Ghosh et al , 1998; Roberts and Ghosh , 1999] and by the reflection of outward‐traveling Alfven waves off shear structures [ Bavassano and Bruno , 1992; Klein et al , 1993]. A statistical study of the properties of solar wind fluctuations in the vicinity of corotating‐interaction‐region shear zones at 1 AU found no evidence for the production of turbulence [ Borovsky and Denton , 2010a].…”
Section: Introductionmentioning
confidence: 99%
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“…Velocity shear in the solar wind is also of interest as a potential driver for MHD turbulence [ Coleman , 1968; Belcher and Davis , 1971; Roberts et al , 1992; Goldstein et al , 1999]. Driving of solar wind turbulence by Kelvin‐Helmholtz‐like instabilities in shear zones has been explored [ Korzhov et al , 1984; Roberts et al , 1992; Malara , 1999], as has the driving of solar wind turbulence by shearing low‐frequency Alfven waves [ Roberts et al , 1987, 1992; Grappin and Velli , 1996; Ghosh et al , 1998; Roberts and Ghosh , 1999] and by the reflection of outward‐traveling Alfven waves off shear structures [ Bavassano and Bruno , 1992; Klein et al , 1993]. A statistical study of the properties of solar wind fluctuations in the vicinity of corotating‐interaction‐region shear zones at 1 AU found no evidence for the production of turbulence [ Borovsky and Denton , 2010a].…”
Section: Introductionmentioning
confidence: 99%
“… Chen and Montgomery , 1987; Yoshizawa and Yokoi , 1996; Ishizawa and Hattori , 1998] but with complications owing to the anisotropy of the fluctuations, to the fluid memory provided by the field, and to the Alfvenic propagation of shear along the mean field. Attempts to calculate an eddy‐viscosity coefficient for the solar wind from observations of the velocity fluctuations have resulted in values that differ by 8 orders of magnitude [ Korzhov et al , 1984, 1985; Verma , 1996; Borovsky , 2006]. For the collisonless solar wind, Borovsky and Gary [2009, 2011] explored methods to calculate shear viscosities from Bohm diffusion and from Landau damping, which yield values below those of eddy‐viscosity estimates.…”
Section: Introductionmentioning
confidence: 99%
“…In the most recent coupled MHD solar corona-heliosphere models, the empirical velocity relationship parameters that impact the solar wind speed predictions are the divergence of coronal holes (through a coronal flux tube expansion factor) and the distance from the coronal hole boundary (or angular depth inside a coronal hole; Arge et al 2004; Lee et al 2009). Many theories have explored whether the KH instability could also occur in these regions (Korzhov et al 1984;Joarder et al 1997;Suess et al 2009). In general, the KH instability generated by shear flows across tangential discontinuities (Neugebauer et al 1986; Suess et al 1995) and other forms of shear-driven turbulence (Roberts et al 1992) could be responsible for Alfvénic fluctuations in the solar wind (Belcher & Davis 1971;Roberts et al 1987;Tsurutani et al 1994).…”
Section: Introductionmentioning
confidence: 99%
“…This applies also to the conclusions drawn in (Korzhov et al, 1984) about the instability of shear flows in the solar wind where the generation of oblique disturbances accounts for the spectrum of the waves observed there, and for the presence of a wide shear layer (Goldstein, 1995).…”
Section: Discussionmentioning
confidence: 68%
“…For that reason, it was of interest to us to prove our conclusions about the predominance of oblique disturbances using supersonic shear flows at the magnetospheric boundary (Mishin and Morozov, 1983) and in the solar wind (Korzhov et al, 1984).…”
Section: Role Of Oblique Disturbances In the Instability Of A Supersomentioning
confidence: 99%