Abstract

We investigate the conditions under which parallel-propagating Alfvén/ion-cyclotron waves are driven unstable by an isotropic (T⊥α=T∥αT_{\perp α} = T_{\parallelα}) population of alpha particles drifting parallel to the magnetic field at an average speed UαU_α with respect to the protons. We derive an approximate analytic condition for the minimum value of UαU_α needed to excite this instability and refine this result using numerical solutions to the hot-plasma dispersion relation. When the alpha-particle number density is ≃5\simeq 5% of the proton number density and the two species have similar thermal speeds, the instability requires that βp≳1β_{\rm p} \gtrsim 1, where βpβ_{\rm p} is the ratio of the proton pressure to the magnetic pressure. For 1≲βp≲121\lesssim β_{\mathrm p}\lesssim 12, the minimum UαU_α needed to excite this instability ranges from 0.7vA0.7v_{\mathrm A} to 0.9vA0.9v_{\mathrm A}, where vAv_{\mathrm A} is the Alfvén speed. This threshold is smaller than the threshold of ≃1.2vA\simeq 1.2v_{\mathrm A} for the parallel magnetosonic instability, which was previously thought to have the lowest threshold of the alpha-particle beam instabilities at βp≳0.5β_{\mathrm p}\gtrsim 0.5. We discuss the role of the parallel Alfvénic drift instability for the evolution of the alpha-particle drift speed in the solar wind. We also analyze measurements from the \emph{Wind} spacecraft's Faraday cups and show that the UαU_α values measured in solar-wind streams with T⊥α≈T∥αT_{\perp α}\approx T_{\parallelα} are approximately bounded from above by the threshold of the parallel Alfvénic instability.

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