Distribution of Magnetic Discontinuities in the Solar Wind and in MHD Turbulence
Vladimir Zhdankin, Stanislav Boldyrev, Joanne Mason

TL;DR
This study analyzes magnetic discontinuities in the solar wind and MHD turbulence, revealing universal statistical properties and scale invariance in magnetic field fluctuations, with some differences due to inertial range limitations in simulations.
Contribution
It introduces a simple model describing magnetic field rotations with a lognormal distribution and compares solar wind data with MHD simulations, highlighting similarities and differences.
Findings
P(Delta theta) fits a simple model with lognormal rotation increments.
P((Delta B)/B) exhibits a universal lognormal scaling across time intervals.
Scale invariance in P((Delta B)/B) is limited in MHD simulations due to inertial range constraints.
Abstract
The statistical properties of magnetic discontinuities in the solar wind are investigated by measuring fluctuations in the magnetic field direction, given by the rotation Delta theta that the magnetic field vector undergoes during time interval Delta t. We show that the probability density function for rotations, P(Delta theta), can be described by a simple model in which the magnetic field vector rotates with a relative increment (Delta B)/B that is lognormally distributed. We find that the probability density function of increments, P((Delta B)/B), has a remarkable scaling property: the normalized variable x=[(Delta B)/B]*[(Delta t)/(Delta t_0)]^-a has a universal lognormal distribution for all time intervals Delta t. We then compare measurements from the solar wind with those from direct numerical simulations of magnetohydrodynamic (MHD) turbulence. We find good agreement for P(Delta…
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