mse spectral analysis on the madison symmetric torus betsy den hartog jinseok ko kyle caspary daniel...
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MSE Spectral Analysis on the Madison Symmetric
TorusBetsy Den Hartog
Jinseok Ko
Kyle Caspary
Daniel Den Hartog
Darren Craig
MST RFP is a toroidally axisymmetric current carrying plasma with B ~ B, 0.2 ≤ |B| ≤ 0.5 T
Self-generated currents drive plasma to a relaxed state in which toroidal field is reversed at edge
Motional Stark Effect Overview• H beam atoms experience an
electric field: E = vbeam x B
• H emission stark splitting
• Linear at high fields
• Obtain B┴ from line splitting
• components linearly polarized along E
• components circularly polarized
n=3
n=2
= o2(3/2)(eao/hc)|E|
MSE implementation on MST
Diagnostic Neutral BeamE = 46 keVI = 5.5 ADivergence = 18 mradDuration = 20 ms
On-Axis Views•7 views• all looking at magnetic center• shuttered to look at different time points
Mid-Radius views• 4 views• 2 orthogonal polarizations• 2 time points
On-Axis Analysis• Low Fields of MST Present Challenge - E~ 1 MV/m • Stark components not resolved• use polarizer to block most of and pass radiation• Data is fit to the sum of 9 gaussians based on linear
Stark model – relative I’s taken from Mandl
Note +/- asymmetry. This is typical of MST MSE data.
Analysis considerations
• Linear Stark model not adequate at low
fields
• Need a model which includes Zeeman and
spin-orbit terms (ADAS 605)
• Cannot account for +/- asymmetry, non-
equilibrium populations?
On-axis spectral fitting
400 kA
plasma
200 kA
plasma
Old fit New fitB = 0.41 T B = 0.39 T
B = 0.27 T B = 0.26 T
Mid-radius view – a challenge!
• Two orthogonal polarizers
• Now getting usable data showing
broadening on one polarizer view
• Geometry constraints limit ‘contrast’
between 2 views
Mid-radius view
• and radiation patterns mapped onto the plane of the polarizer
• mid-radius patterns depend on pitch angle
• ellipse lies oriented in same direction as linear – limiting ‘contrast’
pi
Mid-radius view – first cut
pi
fit|B| and pitch angle now both free parameters in fit
|B| = 0.42 ± 0.07 T = 40.3° ± 9.4°
Summary
• Incremental improvement in on-axis analysis
utilizing ADAS 605
• Still have not explained +/- asymmetry - ADAS
development underway may yield insight
• Mid-radius view promising to yield |B| and
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