The AlfvΓ©n radius marks the distance from a star where the kinetic energy density of the outflowing solar wind equals the magnetic energy density of the stellar magnetic field. Inside this radius the magnetic field dominates the dynamics, forcing the plasma to coβrotate with the star; beyond it the wind carries the field outward.
In solarβtype stars the AlfvΓ©n radius is a key parameter for angularβmomentum loss, because the torque exerted by the wind is proportional to the lever arm set by this radius. Larger magnetic fields or slower winds push the AlfvΓ©n surface farther out, increasing the braking efficiency.
For a steady, spherically symmetric wind the radius can be estimated from the balance of magnetic pressure and ram pressure, leading to a simple analytic expression that depends on the surface magnetic field strength, stellar radius, massβloss rate, and wind speed.
What is the AlfvΓ©n radius?
Why is the AlfvΓ©n radius important for solar-type stars?
How does the AlfvΓ©n radius affect the plasma behavior?
What factors influence the calculation of the AlfvΓ©n radius?
Can the AlfvΓ©n radius be used for other types of stars besides solar-type?
How does the AlfvΓ©n radius relate to angular momentum loss in stars?
What are some practical applications of knowing the AlfvΓ©n radius?
Results are for informational purposes only and do not constitute professional advice.
