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Axisymmetric Charge-Conservative Electromagnetic Particle Simulation Algorithm on Unstructured Grids: Application to Microwave Vacuum Electronic Devices

机译:轴对称电荷 - 保守电磁粒子模拟   非结构网格算法:在微波真空电子系统中的应用   设备

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摘要

We present a 2.5-dimensional charge-conservative electromagneticparticle-in-cell (EM-PIC) algorithm optimized for the analysis of vacuumelectronic devices (VED) with cylindrical symmetry (axisymmetry). We explorethe axisymmetry present in the device geometry, fields, and sources to reducethe dimensionality of the problem from 3D to 2D. Further, we explore`transformation optics' principles to map the original problem in polarcoordinates to an equivalent problem on Cartesian coordinates with an effective(artificial) inhomogeneous medium introduced. The resulting problem in themeridian plane is discretized using an unstructured 2D mesh consideringTE-polarized fields and properly scaled charges. EM field and source variables(node-based charges and edge-based currents) are expressed as differentialforms of various degrees, and discretized using Whitney forms. Using leapfrogtime integration, we obtain a mixed finite-element time-domain scheme for thefull-discrete Maxwell's equations. We achieve a local and explicit time-updatefor the field equations by employing the sparse approximate inverse (SPAI)algorithm. Interpolating field values to particles' positions for solvingNewton-Lorentz equations of motion is also done via Whitney forms. Particlesare advanced using the Boris algorithm with a relativistic correction. In thescatter step, we apply a radial scaling factor on top of a charge-conservingscatter scheme tailored for 2-dimensional unstructured grids. As validationexamples, we demonstrate simulations that investigate the physical performanceof VEDs designed to harness particle bunching effects arising from the coherent(resonance) Cerenkov electron beam interactions within micromachined slow-wavestructures.
机译:我们提出了一种2.5维的电荷保守的单分子电磁粒子(EM-PIC)算法,该算法针对具有圆柱对称性(axisymmetry)的真空电子设备(VED)的分析进行了优化。我们探索了设备几何形状,场和源中存在的轴对称性,以将问题的维数从3D减少到2D。此外,我们探索了“变换光学”的原理,通过引入有效(人工)非均匀介质将极坐标中的原始问题映射到笛卡尔坐标上的等效问题。考虑到TE极化场和适当缩放的电荷,使用非结构化2D网格离散化了子午面中的结果问题。电磁场和源变量(基于节点的电荷和基于边缘的电流)表示为不同程度的微分形式,并使用惠特尼形式离散化。利用跳越时间积分,我们得到了全离散麦克斯韦方程组的混合有限元时域格式。通过使用稀疏近似逆(SPAI)算法,我们实现了场方程的局部和显式时间更新。还可以通过惠特尼(Whitney)形式将场值插值到粒子的位置来求解牛顿-洛伦兹运动方程。使用Boris算法对粒子进行相对论校正。在散射步骤中,我们在为二维非结构化网格量身定制的电荷保留散射方案的顶部应用径向比例因子。作为验证示例,我们演示了模拟,这些模拟研究了旨在利用微机械慢波结构内相干(共振)切伦科夫电子束相互作用产生的粒子聚集效应的VED的物理性能。

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