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SELF-CONSISTENT COMPUTATION OF ELECTROMAGNETIC FIELDS AND PHASE SPACE DENSITIES FOR PARTICLES ON CURVED PLANAR ORBITS

机译:弯曲平面轨道上颗粒的电磁场和相空间密度的自我一致计算

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We discuss our progress on the self-consistent calculation of the 4D phase space density (PSD) and electromagnetic fields in a Vlasov-Maxwell formulation. We emphasize Coherent Synchrotron Radiation (CSR) from arbitrary curved planar orbits, with shielding from the vacuum chamber, but space charge forces are naturally included. Our focus on the Vlasov equation will provide simulations with lower numerical/statistical noise than standard PIC methods, and will allow the study of issues such as emittance degradation and microbunching due to space charge and CSR in bunch compressors. The fields excited by the bunch are computed in the lab frame from a new double integral formula. The field formula is derived from retarded potentials by changes of variables. It is singularity-free and requires no computation of retarded times. Ultimately, the Vlasov equation will be integrated in beam frame coordinates using our method of local characteristics. As an important intermediate step, we have developed a "self-consistent Monte Carlo algorithm", and a corresponding parallel code. This gives an accurate representation of the source and will help in understanding the PSD support. In addition we have (1) studied carefully a 2D phase space Vlasov analogue and (2) derived an improved expression of the field of a 1D charge/current distribution which accounts for the interference of different bends and other effects usually neglected. Bunch compressors will be emphasized.
机译:我们讨论了VLASOV-MAXWELL配方中的4D相空间密度(PSD)和电磁场的自我一致计算的进展。我们强调从任意弯曲平面轨道的相干同步辐射(CSR),从真空室屏蔽,但是空间电荷自然包括。我们对Vlasov方程的重点将提供比标准图片的数值/统计噪声较低的模拟,并且将允许由于空间电荷和CSR在束压缩机中的空间电荷和CSR等问题研究。由束激励的字段从新的双积分公式中的实验室帧中计算。通过变量的变化,现场公式从延迟电位导出。它是奇点的,无需计算延迟时间。最终,使用我们的局部特征方法将Vlasov方程集成在光束框架坐标中。作为一个重要的中间步骤,我们开发了一种“自我一致的蒙特卡罗算法”,以及相应的并行代码。这提供了源的准确表示,并有助于理解PSD支持。此外,我们有(1)仔细研究了2D相空间Vlasov模拟和(2)衍生了一个改进的1D充电/电流分布的表达式,其占不同弯曲的干扰和通常被忽略的其他效果的影响。将强调束压缩机。

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