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Center for
Solar-Terrestrial
Research
Drift Mirror Instability Event of
9-12-2014
Ross Cohen, Rualdo Soto-Chavez, Andrew Gerrard,
Louis Lanzerotti
• Mirror instability is one of three
magnetohydrodynamic instabilities that
occur in the presence of pitch angle
anisotropies in a uniform plasma.
• Hasegawa [1969] paper theorized an
inhomogeneous form which he called
the drift mirror instability, which can be
observed when the criterion
Γ = 1 + 𝑖 𝛽⊥𝑖 1 −
𝑇⊥𝑖
𝑇∥𝑖
< 0 is met.
• Once the perpendicular pressure reaches
a certain threshold, the diamagnetic
plasma expels the magnetic field,
moving to areas of low magnetic
pressure, converting perpendicular
motion to parallel.
• Southwood [1993] posits that the
instability only occurs when 𝛽⊥ is greater
than unity.
Center for
Solar-Terrestrial
Research
[Southwood and Kivelson, 1993]
Center for
Solar-Terrestrial
Research
Center for
Solar-Terrestrial
Research
Center for
Solar-Terrestrial
Research
Center for
Solar-Terrestrial
Research
Center for
Solar-Terrestrial
Research
Center for
Solar-Terrestrial
Research
Center for
Solar-Terrestrial
Research
Center for
Solar-Terrestrial
Research
Center for
Solar-Terrestrial
Research
Center for
Solar-Terrestrial
Research
Center for
Solar-Terrestrial
Research
Center for
Solar-Terrestrial
Research
Center for
Solar-Terrestrial
Research
Center for
Solar-Terrestrial
Research
Center for
Solar-Terrestrial
Research
Center for
Solar-Terrestrial
Research
Center for
Solar-Terrestrial
Research
Center for
Solar-Terrestrial
Research
Questions
• What causes such a sharp depletion of
particles?
• Why are the high energy/field aligned
particles effected more?
• Do particles cause the wave, or does the wave
cause the particle fluctuations?
Center for
Solar-Terrestrial
Research
Center for
Solar-Terrestrial
Research
Center for
Solar-Terrestrial
Research
Center for
Solar-Terrestrial
Research
An optimal Kaiser 𝛽
parameter and number
of taps is calculated with
SciPy’s kaiserord, with a
width of 0.001/nyq_rate,
and ripple dB of 50.
A FIR filter is
computed using
SciPy’s firwin, with a
period range of 2 – 4
minutes.
The filter is applied
with SciPy’s filtfilt,
which convolutes
forward, and then
backward, to avoid
phase shift.

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9-12-2014

Notes de l'éditeur

  1. Showing 180 keV in unfiltered flux to demonstrate drop. Lower energies are more resonant. Isolated counts are not visible. Bandpass filter: 2-4 minutes. Oscillation is ≈ 2.5 minutes.
  2. Less particles at higher energies, wave less visible
  3. Missing data for PA=7.5 in PH, no missing data in E
  4. This shows the average field aligned energy goes up, and the average anti-field aligned goes down. Lower energies don’t’ see this in B.
  5. Lower energies see it in A
  6. Need to examine wave propagation direction, other ion species, ion cyclotron instability competition,