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One-dimensional self-consistent kinetic models as Vlasov equation solutions

机译:作为Vlasov方程解决方案的一维自我一致的动力学模型

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摘要

One-dimensional self-consistent kinetic models may describe some states of intense charged particle beams. In the collisionless approximation, which is appropriate for the short current pulse duration, the kinetic distribution function may be built as a function of the motion integrals. Two situations are considered corresponding to the wide charged particle flux with the sharp front and to the sheet continuous beam freely propagating in space. In both cases, one-dimensional Vlasov equation solutions are shown to exist, which are based on algebraic functions of the motion invariants.
机译:一维自我一致的动力学模型可以描述一些强烈的带电粒子束的状态。 在适用于短电流脉冲持续时间的碰撞近似中,可以根据运动积分的函数构建动力学分布函数。 两种情况被认为对应于具有锋利的前沿和纸张连续光束在空间中自由传播的宽度的带电粒子通量。 在这两种情况下,示出了一维Vlasov方程解决方案,其基于运动不变的代数函数。

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