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Nonlinear finite-Larmor-radius effects in reduced fluid models

机译:简化流体模型中的非线性有限Larmor半径效应

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The polarization magnetization effects associated with the dynamical reduction leading to the nonlinear gyrokinetic Vlasov-Maxwell equations are shown to introduce nonlinear finite-Larmor-radius (FLR) effects into a set of nonlinear reduced-fluid equations previously derived by the Lagrangian variational method [A. J. Brizard, Phys. Plasmas 12, 092302 (2005)]. These intrinsically nonlinear FLR effects, which are associated with the transformation from guiding-center phase-space dynamics to gyrocenter phase-space dynamics, are different from the standard FLR corrections associated with the transformation from particle to guiding-center phase-space dynamics. We also present the linear dispersion relation results from a nonlinear simulation code using these reduced-fluid equations. The simulation results (in both straight dipole geometries) demonstrate that the equations describe the coupled dynamics of Alfven sound waves and that the total simulation energy is conserved. (C) 2008 American Institute of Physics.
机译:显示了与动态还原相关的极化磁化效应,该动力学还原导致了非线性陀螺动力学Vlasov-Maxwell方程,从而将非线性有限拉莫尔半径(FLR)效应引入了先前通过拉格朗日变分法[A] 。 J. Brizard,物理学Plasmas 12,092302(2005)]。这些固有的非线性FLR效应与从引导中心相空间动力学到陀螺中心相空间动力学的转换相关,不同于从粒子到引导中心相空间动力学转换的标准FLR校正。我们还介绍了使用这些简化流体方程的非线性仿真代码的线性色散关系结果。仿真结果(在两个直偶极子几何结构中)均表明,这些方程式描述了Alfven声波的耦合动力学,并且节省了总仿真能量。 (C)2008美国物理研究所。

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