SPARTHB
2024-03-01
Discontinuous changes in plasmas parameters and magnetic fields
Import element of solar wind turbulences
Very kinetic structure: interact with energetic part of the solar wind ions
Turbulent ion heating by reconnection of tangential discontinuities. (a) Current density (color) and magnetic field lines, possible reconnection sites are indicated by crosses. (b) The proton temperature anisotropy (color) that indicates acceleration
Alfven wave steepening results in the discontinuity formation: magnetic energy transport from large scale (Alfven waves generated in the solar corona) to small (ion kinetic) scales of discontinuities, where this energy can be dissipated to particle heating
Studying the radial evolution of solar wind discontinuities from synergistic observations of PSP and Earth-orbiting missions (ARTEMIS, Wind) during aligned intervals.
How does the discontinuities change with the radial distance from the Sun?
How is solar wind discontinuities formed? What is the physical mechanisms?
Generated at or near the sun?
Locally generated in the interplanetary space by turbulence?
Similar type of solar wind or Same solar solar wind
How to define alignment?
Trajectory & Orbits (theory): ballistic approximation of Parker spiral
Plasma properties (observation):
Invariants: plasma composition, ionization states, mass flux \(n u r^2\)
Correlation: magnetic field / plasma velocity
Simulation: Trace plasma parcels evolution
Time resolution (from high to low): SPC, SPI, SQTN, QTN
Quality (fluctuating, from high to low): SQTN, QTN, SPC/SPI
In general discontinuities observed by PSP are with
shorter duration (1~5 secs)
compared with 5-10 secs
large current density (100-1000 nA/m^2)
compared with 1-10 nA/m^2
Liu et al. (2022)
Compared with adjacent intervals without sampling
Every discontinuity’s \(l\) component is fitted by a \(\tanh\) (logistic) function.
Combined with plasma data (\(n\), \(v\), \(T\))
\(L\): thickness of the discontinuity
\(J_0\): maxium current density
If we expect the discontinuities to be generated locally, then the thickness of the discontinuities should be related to local plasma parameters:
Perrone et al. (2019)
K1: Normalized discontinuities properties does not vary much with radial distance
K2: \(Δv_l\),l demonstrates a strong correlation with \(Δv_{A}\), albeit being consistently smaller.
For rotational discontinuities, the plasma velocity jump across them: the plasma flow velocity \(v_l\) (the solar wind velocity projected onto \(l\)) changes due to changes in \(B_l\), \(Δv_l=±Δv_A\) with \(v_A= B_l / \sqrt{4 n m}\) (Hudson 1970).
The equation for \(Δv_A\) includes a factor depending on the anisotropy of the plasma.
Pressure anisotropy \(Λ = \mu (P_∥ - P_⊥) / B^2\).