1996
DOI: 10.1029/96ja02304
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Propagation of three‐dimensional Alfvén waves in a stratified, thermally conducting solar wind

Abstract: We model the propagation of three‐dimensional, adiabatic, linear Alfvén waves in the solar atmosphere and wind, taking into account relevant physical effects, including gravity stratification, thermal conduction, radiative losses, and heating (via a phenomenological term). Our magnetohydrodynamic solar wind model also accounts for the momentum deposition by a spectrum of non‐WKB Alfvén waves. The transmission and reflection of such waves has been previously studied by a variety of techniques, including calcula… Show more

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Cited by 19 publications
(16 citation statements)
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“…The initial unperturbed stellar atmosphere is magneto-static and consists of a hot (temperature T ≈ 10 6 K) and tenuous (plasma density n H ≈ 2 × 10 8 cm −3 ) corona that is linked by a steep transition region to an isothermal chromosphere at temperature T = 10 4 K and 1.4 × 10 9 cm thick. The initial distributions of mass density and temperature of the stellar atmosphere are derived, assuming that the plasma is in pressure and energy equilibrium; we adapted the wind model of Orlando et al (1996) to calculate the initial vertical profiles of mass density and temperature from the base of the transition region (T = 10 4 K) to the corona. Initially the stream is in pressure equilibrium with the stellar corona and has a circular cross-section with a radius 1 r str = 10 10 cm.…”
Section: Mhd Modelingmentioning
confidence: 99%
“…The initial unperturbed stellar atmosphere is magneto-static and consists of a hot (temperature T ≈ 10 6 K) and tenuous (plasma density n H ≈ 2 × 10 8 cm −3 ) corona that is linked by a steep transition region to an isothermal chromosphere at temperature T = 10 4 K and 1.4 × 10 9 cm thick. The initial distributions of mass density and temperature of the stellar atmosphere are derived, assuming that the plasma is in pressure and energy equilibrium; we adapted the wind model of Orlando et al (1996) to calculate the initial vertical profiles of mass density and temperature from the base of the transition region (T = 10 4 K) to the corona. Initially the stream is in pressure equilibrium with the stellar corona and has a circular cross-section with a radius 1 r str = 10 10 cm.…”
Section: Mhd Modelingmentioning
confidence: 99%
“…This has long been of interest in wave models of solar coronal heating and dynamics, because reflections tend to limit the amount of energy reaching the corona and solar wind [e.g., An et al, , 1990Barkhudarov, 1991;Bogdan et al, 2003;Charbonneau and MacGregor, 1995;Ferraro and Plumpton, 1958;Grappin et al, 2000Grappin et al, , 2002Hollweg, 1981Hollweg, , 1991Krogulec and Musielak, 1998;Krogulec et al, 1994;Lau and Siregar, 1996;Leroy, 1980;Lou and Rosner, 1994;Moore et al, 1991aMoore et al, , 1991bOfman and Davila, 1995;Orlando et al, 1996Orlando et al, , 1997Rosner et al, 1991;Stark, 1996;Suzuki and Inutsuka, 2005;Turkmani and Torkelsson, 2004;Velli et al, 1991;Velli, 1993;Ventura et al, 1999]. Reflections may also lead to interesting dynamic effects, such as shock formation and spicules [Hollweg, 1982;de Pontieu et al, 2004] (see also the review by Sterling [2000]).…”
Section: Introductionmentioning
confidence: 99%
“…The radial wave equation has been solved for a uniform radial flow [69], in terms of Gaussian hypergeometric functions, and a cut-off frequency identified [17,92,93,117]; the availability of numerical results in the literature [94,144,143] suggests that this case is chosen first for exact analytical solution for all distances and frequencies. For one-dimensional spherical Alfven waves , the total state of the fluid is assumed to consist of a mean state of radial steady non-uniform magnetic field B{r) and a mean flow ?7(r), upon which transverse and parallel velocity v and magnetic field h perturbations along the parallels are superimposed, depending only on time t and radial distance r, viz.…”
Section: One-and Three-dimensional Alfven Waves In a Radial Uniform Mmentioning
confidence: 99%
“…The cut-off frequency (116b) has been discussed in the literature [69,17,91,92,117], and separates imaginary or propagating waves uj > uj^ from real or standing modes a; < o;^. The differential equation (109) has a singularity at the critical layer, where the mean flow velocity equals the Alfven speed (117a):…”
Section: One-and Three-dimensional Alfven Waves In a Radial Uniform Mmentioning
confidence: 99%
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