PERPENDICULAR ION HEATING BY LOW-FREQUENCY ALFVEN-WAVE TURBULENCE IN THE SOLAR WIND

被引:272
作者
Chandran, Benjamin D. G. [1 ,2 ]
Li, Bo [3 ]
Rogers, Barrett N. [3 ]
Quataert, Eliot [4 ,5 ]
Germaschewski, Kai [1 ,2 ]
机构
[1] Univ New Hampshire, Ctr Space Sci, Durham, NH 03824 USA
[2] Univ New Hampshire, Dept Phys, Durham, NH 03824 USA
[3] Dartmouth Coll, Dept Phys & Astron, Hanover, NH 03755 USA
[4] Univ Calif Berkeley, Dept Astron, Berkeley, CA 94720 USA
[5] Univ Calif Berkeley, Theoret Astrophys Ctr, Berkeley, CA 94720 USA
基金
美国国家科学基金会;
关键词
magnetohydrodynamics (MHD); solar wind; Sun: corona; turbulence; waves; MAGNETIC RECONNECTION MECHANISM; MAGNETOHYDRODYNAMIC TURBULENCE; TEMPERATURE ANISOTROPY; FARADAY-ROTATION; MHD TURBULENCE; LINEAR-THEORY; PROTON; ACCELERATION; DISSIPATION; SIMULATIONS;
D O I
10.1088/0004-637X/720/1/503
中图分类号
P1 [天文学];
学科分类号
0704 ;
摘要
We consider ion heating by turbulent Alfven waves (AWs) and kinetic Alfven waves (KAWs) with wavelengths (measured perpendicular to the magnetic field) that are comparable to the ion gyroradius and frequencies omega smaller than the ion cyclotron frequency Omega. We focus on plasmas in which beta less than or similar to 1, where beta is the ratio of plasma pressure to magnetic pressure. As in previous studies, we find that when the turbulence amplitude exceeds a certain threshold, an ion's orbit becomes chaotic. The ion then interacts stochastically with the time-varying electrostatic potential, and the ion's energy undergoes a random walk. Using phenomenological arguments, we derive an analytic expression for the rates at which different ion species are heated, which we test by simulating test particles interacting with a spectrum of randomly phased AWs and KAWs. We find that the stochastic heating rate depends sensitively on the quantity epsilon = delta nu(rho)/nu(perpendicular to) where nu(perpendicular to) (nu(parallel to)) is the component of the ion velocity perpendicular (parallel) to the background magnetic field B-0, and delta nu(rho), (delta B-rho) is the rms amplitude of the velocity (magnetic-field) fluctuations at the gyroradius scale. In the case of thermal protons, when epsilon << epsilon(crit), where suit is a constant, a proton's magnetic moment is nearly conserved and stochastic heating is extremely weak. However, when epsilon > epsilon(crit), the proton heating rate exceeds half the cascade power that would be present in strong balanced KAW turbulence with the same value of delta nu(rho), and magnetic-moment conservation is violated even when omega << Omega. For the random-phase waves in our test-particle simulations, epsilon(crit) = 0.19. For protons in low-beta plasmas, epsilon similar or equal to beta(-1/2)delta B-rho/B-0, and epsilon can exceed epsilon(crit) even when delta B rho/B-0 << epsilon(crit). The heating is anisotropic, increasing nu(2)(perpendicular to) much more than nu(2)(parallel to) when beta << 1. (In contrast, at beta greater than or similar to 1 Landau damping and transit-time damping of KAWs lead to strong parallel heating of protons.) At comparable temperatures, alpha particles and minor ions have larger values of epsilon than protons and are heated more efficiently as a result. We discuss the implications of our results for ion heating in coronal holes and the solar wind.
引用
收藏
页码:503 / 515
页数:13
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