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Analytical RF Pulse Heating Analysis for High Gradient Accelerating Structures

机译:用于高梯度加速结构的分析RF脉冲加热分析

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The main aim of this work is to present a simple method, based on analytical expressions, for obtaining the temperature increase due to the Joule effect inside the metallic walls of an RF accelerating component. This technique relies on solving the 1-D heat-transfer equation for a thick wall, considering that the heat sources inside the wall are the ohmic losses produced by the RF electromagnetic fields penetrating the metal with finite electrical conductivity. Furthermore, it is discussed how the theoretical expressions of this method can be applied to obtain an approximation to the temperature increase in realistic 3-D RF accelerating structures, taking as an example the cavity of an RF electron photoinjector and a traveling wave linac cavity. These theoretical results have been benchmarked with numerical simulations carried out with commercial finite-element method (FEM) software, finding good agreement among them. Besides, the advantage of the analytical method with respect to the numerical simulations is evidenced. In particular, the model could be very useful during the design and optimization phase of RF accelerating structures, where many different combinations of parameters must be analyzed in order to obtain the proper working point of the device, allowing to save time and speed up the process. However, it must be mentioned that the method described in this article is intended to provide a quick approximation to the temperature increase in the device, which of course is not as accurate as the proper 3-D numerical simulations of the component.
机译:本作作品的主要目的是呈现一种基于分析表达的简单方法,用于获得由于RF加速组分的金属壁内的焦耳效应而导致的温度增加。考虑到墙壁内的热源是通过具有有限电导率的RF电磁场产生的欧姆损耗,该技术依赖于求解厚壁的1-D传热方程。此外,讨论了如何应用该方法的理论表达式以获得对现实的3-D RF加速结构的温度升高的近似,以作为射频电子光灭绝的腔和行进波线腔的示例。这些理论结果已经采用了商业有限元方法(FEM)软件进行的数值模拟,在它们之间找到了良好的一致性。此外,证明了分析方法关于数值模拟的优点。特别地,在RF加速结构的设计和优化阶段,该模型可能非常有用,其中必须分析许多不同的参数组合,以便获得设备的适当工作点,允许节省时间并加速过程。然而,必须提到本文中描述的方法旨在提供与设备中的温度升高的快速近似,这当然不是与组件的适当三维数值模拟一样准确。

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