Magnetic curvature: Difference between revisions
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is a unit vector along the magnetic field. | is a unit vector along the magnetic field. | ||
''κ'' points towards the local centre of curvature of ''B'', | |||
and its magnitude is equal to the inverse radius of curvature. | |||
A plasma is stable against curvature-driven instabilities (e.g., ballooning modes) when | A plasma is stable against curvature-driven instabilities (e.g., ballooning modes) when |
Revision as of 17:21, 18 August 2009
The magnetic curvature is defined by
where
is a unit vector along the magnetic field. κ points towards the local centre of curvature of B, and its magnitude is equal to the inverse radius of curvature.
A plasma is stable against curvature-driven instabilities (e.g., ballooning modes) when
(good curvature) and unstable otherwise (bad curvature). Here, p is the pressure. [1]