2005
DOI: 10.1029/2004ja010874
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Nonlinear coupling of Alfvén waves with widely different cross‐field wavelengths in space plasmas

Abstract: [1] Multiscale activity and dissipation of Alfvén waves play an important role in a number of space and astrophysical plasmas. A popular approach to study the evolution and damping of MHD Alfvén waves assumes a gradual evolution of the wave energy to small dissipative length scales. This can be done by local nonlinear interactions among MHD waves with comparable wavelengths resulting in turbulent cascades or by phase mixing and resonant absorption. We investigate an alternative nonlocal transport of wave energ… Show more

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Cited by 17 publications
(11 citation statements)
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“…Several damping mechanisms can contribute to the −0.13 decrement, including Landau damping, ion cyclotron damping, nonadiabatic/stochastic heating, etc. [see, e.g., Quataert, 1998;Voitenko and Goossens, 2004;Chandran et al, 2010]. This conclusion is supported by the two-fluid simulations by Boldyrev and Perez [2012] giving the spectral index ∼ −8∕3, similar to the observed indices and to the index ∼ −2.8 found in gyrokinetic simulations [Howes et al, 2011a;TenBarge and Howes, 2013].…”
Section: Damping Effectssupporting
confidence: 74%
“…Several damping mechanisms can contribute to the −0.13 decrement, including Landau damping, ion cyclotron damping, nonadiabatic/stochastic heating, etc. [see, e.g., Quataert, 1998;Voitenko and Goossens, 2004;Chandran et al, 2010]. This conclusion is supported by the two-fluid simulations by Boldyrev and Perez [2012] giving the spectral index ∼ −8∕3, similar to the observed indices and to the index ∼ −2.8 found in gyrokinetic simulations [Howes et al, 2011a;TenBarge and Howes, 2013].…”
Section: Damping Effectssupporting
confidence: 74%
“…This heating mechanism prefers heavy ions, which is supported by the measurements reported in this paper. Our results may be directly applicable to the currently disputed problem of ion heating in the solar corona [8,9] and ion energization in magnetospheric plasmas [10].…”
mentioning
confidence: 88%
“…Because of the relatively high frequency, the Alfvén waves from the Spectrum II undergo relatively strong phase mixing and transform into KAWs. In a hydrogen plasma with β > m e /m p (β is the gas/magnetic pressure ratio, m e /m p is the electron/proton mass ratio), the KAW dispersion and the Cherenkov (Landau) damping/growth rate are given by Voitenko (1998) …”
Section: Coronal Alfvén Wavesmentioning
confidence: 99%
“…The electromagnetic fields are normalized by B 0 (e.g.,Ē x = E x /B 0 ), and the time is normalized by the proton gyroperiod −1 p = m p c/(eB 0 ), τ = p t. By the use of anisotropic properties of KAWs, ∂/∂z ∂/∂ x, E z E x , the equation for the x-component of ion velocity can be reduced to (Voitenko and Goossens, 2004) …”
Section: Non-adiabatic Acceleration Of Ions: Analysis Of Initial Phasementioning
confidence: 99%
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