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Theory and simulation of the HARmonic amPlifier Free-Electron Laser (HARP/FEL)

机译:谐波放大器自由电子激光器(HARP / FEL)的理论和仿真

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Abstract: We investigate the advantages of a device named the HARP/FEL (for Harmonic Amplifier/Free-Electron Laser), which may be described as a two-element, optical klystron FEL with the prebuncher stage oscillating at a frequency different from the output-stage frequency. In analysis based on the single particle treatment of Harvey and Palmer (where the one-dimensional, free-space theory is examined), if the prebuncher-wiggler period ($lambda$- w1$/) differs from the output-coupler-wiggler period ($lambda$-w2$/), then the gain and saturated power of the output coupler are at a strong maximum when ($lambda$- w1$//$lambda$-w2$/) is an integer. Physically, this synchronism condition arises when the ratio of the bunching wavenumbers is also an integer, a conditions that ensures that both FEL modes are resonant and coherently coupled via the electron-beam bunching. The gain- enhancement mechanism is precipitated by injecting electron bunches into the output coupler with a period that is a subharmonic of the output coupler's ponderomotive potential. If the bunches are sufficiently localized, then each one will be confined to a single potential well and efficient energy coupling occurs between the electrons and the fields. Through integration of the FEL equations of motion, we have analyzed how the HARP's saturated power, saturation length, and susceptibility to e-beam energy spread compare to a free-electron laser and an optical klystron when operated at the same frequency with the same e-beam. Experimental evidence for the HARP mechanism will be published in a separate paper.!1
机译:摘要:我们研究了一种名为HARP / FEL(用于谐波放大器/自由电子激光器)的设备的优点,该设备可以描述为两元素光学速调管FEL,其预分束器级以不同于输出的频率振荡级频率。在基于Harvey和Palmer的单粒子处理的分析(其中检验了一维自由空间理论)中,如果预装束器-摆动器周期($ lambda $-w1 $ /)与输出耦合器-摆动器不同周期($ lambda $ -w2 $ /),则当($ lambda $ -w1 $ // $ lambda $ -w2 $ /)为整数时,输出耦合器的增益和饱和功率将处于很强的最大值。从物理上讲,这种同步条件是在聚束波数的比率也为整数时产生的,该条件可确保两个FEL模式通过电子束聚束共振并相干耦合。增益增强机制是通过将电子束注入到输出耦合器中而沉淀的,该周期为输出耦合器质动力势的次谐波。如果束足够局部化,则每个束将被限制在单个势阱中,并且在电子与场之间发生有效的能量耦合。通过对运动的FEL方程的积分,我们分析了当在相同频率下以相同频率工作时,HARP的饱和功率,饱和长度和对电子束能量散布的敏感性与自由电子激光器和光学速调管相比如何。 -光束。 HARP机制的实验证据将在另一篇论文中发表!1

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