2006
DOI: 10.1086/503293
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The Common Spectrum for Accelerated Ions in the Quiet-Time Solar Wind

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Cited by 216 publications
(211 citation statements)
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“…Close to the Sun, where pickup ion intensities are low and contamination therefore minimized, SPP may be able to discover the energization mechanism for the suprathermal tails. Two competing acceleration possibilities are (a) resonant statistical acceleration by waves, including quasi-linear 2nd order Fermi acceleration and transit-time damping (Fisk et al 1974;Miller 1998), and (b) non-resonant stochastic acceleration by turbulent fluid compressions and rarefactions (Ptuskin 1988;Webb et al 2003;Le Roux et al 2002;Cho and Lazarian 2006;Fisk and Gloeckler 2006). Key measurements by SWEAP will include (i) suprathermal ion spectra; (ii) wave modes, density, and velocity vectors, amplitudes and polarization properties, and correlating with magnetic field observations; (iii) plasma turbulence, power spectra (up to the dissipation range of frequencies greater than the proton gyro-frequency, ∼ tens of Hz at ∼ 20R s ), the outer scale, wavevectors (slab/2D), cross-correlations between velocity and density, structure functions, helicity and cross-helicity (Roberts et al 1987;Bavassano et al 2000), and (iv) the radial evolution of turbulent power and relevant length scales (Zhou and Matthaeus 1990;Zank et al 1996) and identification of driving mechanisms (fast/slow stream interactions, shear, and compressions).…”
Section: (3) Determine If Stochastic In Situ Acceleration and Energetmentioning
confidence: 99%
“…Close to the Sun, where pickup ion intensities are low and contamination therefore minimized, SPP may be able to discover the energization mechanism for the suprathermal tails. Two competing acceleration possibilities are (a) resonant statistical acceleration by waves, including quasi-linear 2nd order Fermi acceleration and transit-time damping (Fisk et al 1974;Miller 1998), and (b) non-resonant stochastic acceleration by turbulent fluid compressions and rarefactions (Ptuskin 1988;Webb et al 2003;Le Roux et al 2002;Cho and Lazarian 2006;Fisk and Gloeckler 2006). Key measurements by SWEAP will include (i) suprathermal ion spectra; (ii) wave modes, density, and velocity vectors, amplitudes and polarization properties, and correlating with magnetic field observations; (iii) plasma turbulence, power spectra (up to the dissipation range of frequencies greater than the proton gyro-frequency, ∼ tens of Hz at ∼ 20R s ), the outer scale, wavevectors (slab/2D), cross-correlations between velocity and density, structure functions, helicity and cross-helicity (Roberts et al 1987;Bavassano et al 2000), and (iv) the radial evolution of turbulent power and relevant length scales (Zhou and Matthaeus 1990;Zank et al 1996) and identification of driving mechanisms (fast/slow stream interactions, shear, and compressions).…”
Section: (3) Determine If Stochastic In Situ Acceleration and Energetmentioning
confidence: 99%
“…On the basis of these observations, Fisk and Gloeckler [2006] argued that there is a universal k $ 1.5 suprathermal tail of hydrogen ions which persists throughout the solar wind above 2 to 3 times v sw ($1 keV). In practice the energy range and resolution has a significant influence on the functional fit.…”
Section: Introductionmentioning
confidence: 99%
“…(39) except for the diffusion term, would deliver as a result of the transport equation the distribution f ∼ v −α . This distribution thus should evidently be much flatter than the obviously observed distribution f ∼ v −5 (Fisk & Gloeckler 2006) indicating that energy diffusion in fact plays an inferior role.…”
Section: The Relative Effectiveness Of Energy Diffusion and Convectivmentioning
confidence: 80%
“…First we discuss the argument given by Fisk & Gloeckler (2006, 2007 that PUIs under resonant interaction with ambient compressive turbulences enter a quasi-equilibrium state with saturated powerlaw distributions of a somehow sacrosanct spectral velocity index of γ v = −5. The related, well-known Kolmogorov formalism is based on a "dimensional" reasoning: The problem concerning the energy distribution in eddies of a typical wave number k is considered using two different dimensional quantities: namely the spectral energy density E k and the wave number k. The spectral energy flux is then defined by…”
Section: Can Power-law Ion Distributions Be In Equilibrium With Hydromentioning
confidence: 99%
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