1968
DOI: 10.1029/ja073i023p07231
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Radial diffusion coefficient for electrons at 1.76 <L< 5

Abstract: Radial diffusion by nonconservation of the third adiabatic invariant of particle motion is assumed in analyzing experiments in which electrons appeared to move across field lines. Time‐dependent solutions of the Fokker‐Planck diffusion equation are obtained numerically and fitted to the experimental results by adjusting the diffusion coefficient. Values deduced for the diffusion coefficient vary from 1.3 × 10−5 RE²/day at L = 1.76 to 0.10 RE²/day at L = 5. In the interval 2.6 < L < 5, the coefficient varies as… Show more

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Cited by 62 publications
(53 citation statements)
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“…Fig. Newkirk and Walt (1968) appear to have accounted quite well for the evolution of the > 1.6 MeV electron-flux profile during late December 1962 by postulating a reasonable post-storm radial-diffusion coefficient {DLL = 5 X 10"^ L^^ day"^) and a fairly reasonable (cf. Indeed, purely collisional scattering seems (cf.…”
Section: By the Expressionmentioning
confidence: 72%
“…Fig. Newkirk and Walt (1968) appear to have accounted quite well for the evolution of the > 1.6 MeV electron-flux profile during late December 1962 by postulating a reasonable post-storm radial-diffusion coefficient {DLL = 5 X 10"^ L^^ day"^) and a fairly reasonable (cf. Indeed, purely collisional scattering seems (cf.…”
Section: By the Expressionmentioning
confidence: 72%
“…7 We have assumed that D is of the form 5X10"* 9 XL 10 (earth radii) 2 d"* 1 from theoretical considerations, 17 ' 18 and because of its apparent suitability as determined by studies of other radiation belt particle populations. 19 ' 20 We have obtained equilibrium solutions of the diffusion equation for n in the two-dimensional domain 200 < p,<4000 MeV G^and 1.15<L<1.7. We have used the experimental values for n at L = 1.7 as a boundary condition, and have set n equal to 0 at L = 1.15 for all M, and 0 at M = 4000 MeV G"" 1 for all L. The solution for L 3 j ± is compared with experimental data in Fig.…”
Section: Fig 2 Same Asmentioning
confidence: 99%
“…This work was done in the same way as for electrons (e.g., Newkirk and Walt, 1968;Lanzerotti et al, 1970;Tomassian et al, 1972;West et al, 1981;Chiu et al, 1990;Brautigam and Albert, 2000;Brautigam et al, 2005;Ma et al, 2016), protons and other ions/nuclei (e.g., Spjeldvik, 1977;Fritz and Spjeldvik, 1981;Jentsch, 1981;Westphalen and Spjeldvik, 1982;Panasyuk, 2004;Alinejad and Armstrong, 2006;Selesnick et al, 2016). The values of D LL obtained by this method differ from each other by 2 and more orders of magnitude.…”
Section: Introductionmentioning
confidence: 99%