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Numerical simulation of the Vlasov-Maxwell system for the nonlinear Berk-Breizman phenomenology

机译:非线性Berk-Breizman现象的Vlasov-Maxwell系统的数值模拟

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A fusion plasma is modeled by a one-dimensional Vlasov-Maxwell system of equations. Particle annihilation is considered by a dedicated factor in the Vlasov equation. A term describing background damping mechanisms is considered in the equation relating the electric field to the current (Berk-Breizman model). Results are presented for simulations in a one-dimensional velocity space, the extension by a further velocity dimension is sketched. As an initial condition. a bump-on-tail distribution is assumed. The time evolution of the system is Studied and characterized with respect to different points in parameter space. A fractional steps method using cubic splines interpolation is applied for time-integrating this system.
机译:熔融等离子体由一维Vlasov-Maxwell方程组建模。粒子an灭是通过Vlasov方程中的专用因子来考虑的。在将电场与电流相关的方程式中考虑了描述背景阻尼机制的术语(Berk-Breizman模型)。给出了在一维速度空间中进行仿真的结果,并绘制了进一步的速度维的扩展。作为初始条件。假设在尾巴上分布。针对参数空间中的不同点,研究并描述了系统的时间演化。使用三次样条插值的分数步法用于该系统的时间积分。

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