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Time Integration Methods for Particle Beam Simulations with the Finite Integration Theory

机译:有限积分理论的粒子束模拟时间积分方法

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In this contribution two novel time integration methods designed for the solution of Maxwell's equations in the time domain using the Finite Integration Theory (FIT) are presented. This work was motivated by the need for simulating particle beams in electrically long structures, e.g., Linear Particle Accelerators. The extension of such a structure along the beam propagation axis is much larger than the transversal dimensions. The simulation of this structures is usually performed by the Staggered Leap-Frog (SLF) time integration within the framework of the FIT spatial discretization. Unfortunately, the numerical dispersion error of this algorithm is large along the beam propagation axis. Contrary to this, the proposed methods have a minimal error, vanishing for the Courant time step, along this direction. This property allows for a longer simulation time and for more accurate field solutions in accelerator structures.
机译:在这一贡献中,提出了两种新的时间积分方法,这些方法是使用有限积分理论(FIT)在时域中求解麦克斯韦方程组的。这项工作的动机是需要模拟电长结构(例如线性粒子加速器)中的粒子束。这种结构沿光束传播轴的延伸远大于横向尺寸。这种结构的模拟通常由FIT空间离散化框架内的交错跳跃蛙(SLF)时间积分来执行。不幸的是,该算法的数值色散误差沿光束传播轴很大。与此相反,所提出的方法具有最小的误差,沿着该方向在库兰特时间步长上消失了。此属性允许更长的仿真时间和加速器结构中更精确的现场解决方案。

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