An Analytic Flow Solution for YSO Jets

Kurt Liffman, PASA, 15 (2), 259
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Title/Abstract Page: An Analytic Flow Solution
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Contents Page: Volume 15, Number 2

A Magnetically Confined Gas tex2html_wrap_inline1100 = 2

 

  figure316
Figure 8: Possible paths for a charged particle near a magnetic field

A charged particle in the presence of a magnetic field line has only two degrees of freedom. It can gyrate in a circular orbit around the field line or/and it can move along the field line. Typically, one has tex2html_wrap_inline1102 of energy per degree of freedom, this implies that the internal energy, u, of such a magnetic gas is simply
equation490
where n is the number density of the plasma, tex2html_wrap_inline1108 is Boltzmann's constant and T is the temperature in Kelvin. For a classical ideal gas, the pressure, p, of the gas is
equation492
So, tex2html_wrap_inline770 is equal to 2.


Title/Abstract Page: An Analytic Flow Solution
Previous Section: References
Contents Page: Volume 15, Number 2

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