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Weak Turbulence Theory of Velocity Space Diffusion and the Nonlinear Landau Damping of Waves

 

作者: Wallace M. Manheimer,   Thomas H. Dupree,  

 

期刊: Physics of Fluids(00319171)  (AIP Available online 1968)
卷期: Volume 11, issue 12  

页码: 2709-2723

 

ISSN:0031-9171

 

年代: 1968

 

DOI:10.1063/1.1691878

 

出版商: AIP

 

数据来源: AIP

 

摘要:

The particle‐wave interaction to arbitrary order in perturbation theory is investigated. One finds that to every order the ensemble average distribution function obeys a diffusion equation. The diffusion constant specifies how the energy and momentum of particles change in time. By conservation of energy and momentum between waves and particles, the growth or damping rates of waves to any order can be determined. The growth rates for nonlinear instabilities and the damping rates for nonlinear Landau damping are explicitly calculated.

 

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