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The microwave generation mechanism of arelativistic electron beam propagating through the dielectric-loaded cylindrical waveguide

机译:相对论性电子束通过介质加载圆柱波导传播的微波产生机理

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The general dispersion relation is derived for the fundamental transverse magnetic modes driven by a cold relativistic electron beam in a dielectric-loaded cylindrical waveguide using the fluid Maxwell equations. It is then reduced to the algebraic equation for the space charge and cyclotron modes using a tenuous beam approximation. Solutions of the resulting equation are obtained by varying several parameters, such as the external magnetic field the dielectric constant and the thickness of the dielectric material. It is shown that the growth rate of the slow cyclotron instability is greatly increased for the region of B/sub o/>or approximately=1000 G to the extent that it becomes comparable to the growth rate of a slow space-charge instability. In this region the magnetic-field effect on the slow space-charge mode is shown to increase the growth rate by up to 10%. In the limit of the critical external magnetic field defined as the field below which no beam equilibrium exists, it is found that two slow modes of cyclotron and space-charge modes become degenerate with a finite value of growth rate.
机译:使用流体麦克斯韦方程,推导了由冷相对论电子束在介质加载的圆柱形波导中驱动的基本横向磁模的一般色散关系。然后使用微弱束近似将其简化为空间电荷和回旋加速器模式的代数方程。通过改变几个参数,例如外部磁场,介电常数和介电材料的厚度,可以得到所得方程的解。结果表明,对于B / sub o />或大约= 1000 G的区域,缓慢回旋加速器不稳定性的增长率大大提高,达到与缓慢的空间电荷不稳定性的增长率相当的程度。在该区域,磁场对慢速空间电荷模式的影响显示出可将生长速率提高多达10%。在临界外部磁场的极限下,该极限磁场不存在束平衡,在该极限范围内,回旋加速器和空间电荷模式的两种慢速模式随着增长率的有限值而退化。

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