Radial transport in magnetized non-neutral plasma driven by rotating wave
Radial transport in non-neutral plasmas driven by a rotating wave field is examined in terms of the drift-kinetic Vlasov equation. It is shown that the radial flux is generated by the E × B drift of resonant particles subject to Landau damping in the axial dynamics. The rate of change in the canonic...
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| Published in | Physics of plasmas Vol. 12; no. 9; pp. 094501 - 094501-4 |
|---|---|
| Main Authors | , , |
| Format | Journal Article |
| Language | English |
| Published |
United States
American Institute of Physics
01.09.2005
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| Subjects | |
| Online Access | Get full text |
| ISSN | 1070-664X 1089-7674 |
| DOI | 10.1063/1.2035427 |
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| Abstract | Radial transport in non-neutral plasmas driven by a rotating wave field is examined in terms of the drift-kinetic Vlasov equation. It is shown that the radial flux is generated by the
E
×
B
drift of resonant particles subject to Landau damping in the axial dynamics. The rate of change in the canonical angular momentum associated with the radial flux is equal to the torque resonantly exerted by the azimuthal component
E
θ
of the wave. The absorbed wave energy is shared between the axial kinetic energy of the particles and potential energy of the charged particle system. The basic idea of this model may be extended to a scenario that the radial flux is generated by any other dissipative processes that shift the phase relation between the wave and the particle orbits. |
|---|---|
| AbstractList | Radial transport in non-neutral plasmas driven by a rotating wave field is examined in terms of the drift-kinetic Vlasov equation. It is shown that the radial flux is generated by the E×B drift of resonant particles subject to Landau damping in the axial dynamics. The rate of change in the canonical angular momentum associated with the radial flux is equal to the torque resonantly exerted by the azimuthal component Eθ of the wave. The absorbed wave energy is shared between the axial kinetic energy of the particles and potential energy of the charged particle system. The basic idea of this model may be extended to a scenario that the radial flux is generated by any other dissipative processes that shift the phase relation between the wave and the particle orbits. Radial transport in non-neutral plasmas driven by a rotating wave field is examined in terms of the drift-kinetic Vlasov equation. It is shown that the radial flux is generated by the ExB drift of resonant particles subject to Landau damping in the axial dynamics. The rate of change in the canonical angular momentum associated with the radial flux is equal to the torque resonantly exerted by the azimuthal component E{sub {theta}} of the wave. The absorbed wave energy is shared between the axial kinetic energy of the particles and potential energy of the charged particle system. The basic idea of this model may be extended to a scenario that the radial flux is generated by any other dissipative processes that shift the phase relation between the wave and the particle orbits. Radial transport in non-neutral plasmas driven by a rotating wave field is examined in terms of the drift-kinetic Vlasov equation. It is shown that the radial flux is generated by the E × B drift of resonant particles subject to Landau damping in the axial dynamics. The rate of change in the canonical angular momentum associated with the radial flux is equal to the torque resonantly exerted by the azimuthal component E θ of the wave. The absorbed wave energy is shared between the axial kinetic energy of the particles and potential energy of the charged particle system. The basic idea of this model may be extended to a scenario that the radial flux is generated by any other dissipative processes that shift the phase relation between the wave and the particle orbits. |
| Author | Soga, Y. Aoki, J. Kiwamoto, Y. |
| Author_xml | – sequence: 1 givenname: Y. surname: Kiwamoto fullname: Kiwamoto, Y. organization: Graduate School of Human and Environmental Studies, Kyoto University, Yoshida Nihonmatsu-cho, Sakyo-ku, Kyoto 606-8501, Japan – sequence: 2 givenname: Y. surname: Soga fullname: Soga, Y. organization: Graduate School of Human and Environmental Studies, Kyoto University, Yoshida Nihonmatsu-cho, Sakyo-ku, Kyoto 606-8501, Japan – sequence: 3 givenname: J. surname: Aoki fullname: Aoki, J. organization: Graduate School of Human and Environmental Studies, Kyoto University, Yoshida Nihonmatsu-cho, Sakyo-ku, Kyoto 606-8501, Japan |
| BackLink | https://www.osti.gov/biblio/20764572$$D View this record in Osti.gov |
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| Cites_doi | 10.1063/1.874128 10.1063/1.862904 10.1103/PhysRevLett.78.875 10.1063/1.873225 10.1103/PhysRevLett.94.035001 10.1063/1.1735056 10.1103/RevModPhys.71.87 10.1063/1.872925 |
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| References | Trivelpiece, Gould (c13) 1959; 30 Hollmann, Anderegg, Driscoll (c2) 2000; 7 O'Neil, Dubin (c5) 1998; 5 Danielson, Surko (c3) 2005; 94 Soga, Kiwamoto, Sanpei, Aoki (c4) 2004; 6 Dubin, O'Neil (c6) 1999; 71 O'Neil (c11) 1980; 23 Huang, Anderegg, Driscoll, O'Neil (c1) 1997; 78 Eggleston, O'Neil (c10) 1999; 6 Eggleston, D.; O'Neil, T. 1999; 6 O'Neil, T.; Dubin, D. 1998; 5 Hollmann, E.; Anderegg, F.; Driscoll, C. 2000; 7 Danielson, J.; Surko, C. 2005; 94 Soga, Y.; Kiwamoto, Y.; Sanpei, A.; Aoki, J. 2004; 6 Dubin, D.; O'Neil, T. 1999; 71 O'Neil, T. 1980; 23 Huang, X.; Anderegg, F.; Driscoll, C.; O'Neil, T. 1997; 78 Trivelpiece, A.; Gould, R. 1959; 30 (2023080107052273700_c11) 1980; 23 (2023080107052273700_c12) 2000 (2023080107052273700_c10) 1999; 6 (2023080107052273700_c1) 1997; 78 (2023080107052273700_c13) 1959; 30 2023080107052273700_c15 (2023080107052273700_c4) 2004; 6 2023080107052273700_c8 2023080107052273700_c14 (2023080107052273700_c9) 1992 (2023080107052273700_c5) 1998; 5 Bollinger (2023080107052273700_c7) 1999 (2023080107052273700_c2) 2000; 7 (2023080107052273700_c3) 2005; 94 (2023080107052273700_c6) 1999; 71 |
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| SubjectTerms | 70 PLASMA PHYSICS AND FUSION TECHNOLOGY ANGULAR MOMENTUM BOLTZMANN-VLASOV EQUATION CHARGED PARTICLES CHARGED-PARTICLE TRANSPORT ELECTROMAGNETIC FIELDS HYDROMAGNETIC WAVES KINETIC ENERGY LANDAU DAMPING MAGNETIC FIELDS ORBITS PARTICLES PLASMA PLASMA SIMULATION POTENTIAL ENERGY TORQUE |
| Title | Radial transport in magnetized non-neutral plasma driven by rotating wave |
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