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Detailed Reference Information |
Bieber, J.W. (1996). A useful relationship between time-dependent and steady state solutions of the Boltzmann equation. Journal of Geophysical Research 101: doi: 10.1029/96JA00607. issn: 0148-0227. |
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A simple proof shows that, under certain conditions, a solution of the time-dependent Boltzmann equation integrated over the lifetime of a finite event equals the steady state solution. This is true regardless of the shape of the particle injection function. A key restriction is that the transport parameters remain constant in time on the flux tube or set of flux tubes where the measurements are made, a condition most likely to be satisfied in short-duration events. The theorem has important practical benefits: it means that steady state analysis techniques can be applied with rigor to certain solar particle events, and at the same time it permits improved statistical accuracy by summing measurements over the whole event. ¿ American Geophysical Union 1996 |
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BACKGROUND DATA FILES |
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Abstract |
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Keywords
Interplanetary Physics, Cosmic rays, Interplanetary Physics, Energetic particles, solar, Solar Physics, Astrophysics, and Astronomy, Energetic particles, Space Plasma Physics, Charged particle motion and acceleration |
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Publisher
American Geophysical Union 2000 Florida Avenue N.W. Washington, D.C. 20009-1277 USA 1-202-462-6900 1-202-328-0566 service@agu.org |
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