ABCI的进展与应用

Y. Chin
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引用次数: 11

摘要

ABCI (Azimuthal Beam - Cavity Interaction,方位角光束腔相互作用)是一种在时域直接求解高斯光束穿过轴对称结构时的麦克斯韦方程组的计算机程序。新版本的ABCI(目前版本为6.6)实现了许多新功能,包括“移动网格”和Napoly计算尾流电位的方法。网格现在只针对窗口内的部分结构生成,并与窗框一起移动。这种移动网格选项大大减少了网格点的数量,并且可以使用非常精细的网格。Napoly的积分方法使得计算像准直器这样的结构中的尾迹电位成为可能,在准直器中,部分腔体材料的半径比束流管的半径小,这样一来,来自束流管的贡献就消失了。对于单极子尾迹势,ABCI甚至可以应用于光束管半径不等的结构。此外,径向网格尺寸可以在结构上变化,允许只在实际需要的地方使用细网格。有了这些改进,该程序允许计算对旧代码来说过于复杂的结构的尾流场。空腔形状和尾流电位的图可以以Top Drawer文件的形式得到。该程序还可以计算和绘制结构的阻抗和/或沉积能量的分布作为尾流电位傅里叶变换频率的函数。通过一些数值例子说明了它的实用性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Advances and applications of ABCI
ABCI (Azimuthal Beam Cavity Interaction) is a computer program which solves the Maxwell equations directly in the time domain when a Gaussian beam goes through an axi-symmetrical structure on or off axis. Many new features have been implemented in the new version of ABCI (presently version 6.6), including the "moving mesh" and Napoly's method of calculation of wake potentials. The mesh is now generated only for the part of the structure inside a window, and moves together with the window frame. This moving mesh option reduces the number of mesh points considerably, and very fine meshes can be used. Napoly's integration method makes it possible to compute wake potentials in a structure such as a collimator, where parts of the cavity material are at smaller radii than that of the beam pipes, in such a way that the contribution from the beam pipes vanishes. For the monopole wake potential, ABCI can be applied even to structures with unequal beam pipe radii. Furthermore, the radial mesh size can be varied over the structure, permitting to use a fine mesh only where actually needed. With these improvements, the program allows computation of wake fields for structures far too complicated for older codes. Plots of a cavity shape and wake potentials can be obtained in the form of a Top Drawer file. The program can also calculate and plot the impedance of a structure and/or the distribution of the deposited energy as a function of the frequency from Fourier transforms of wake potentials. Its usefulness is illustrated by showing some numerical examples.<>
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