Article

Development of a 2.5-Dimensional Particle-In-Cell Code for Efficient High-Power Klystron Design

Inst. of Electron., Chinese Acad. of Sci., Beijing, China
IEEE Transactions on Plasma Science (impact factor: 1.17). 07/2010; DOI:10.1109/TPS.2010.2041074
Source: IEEE Xplore

ABSTRACT In order to efficiently study the complex nonlinear beam-wave interaction in high-power klystrons, we have developed a 2.5-D code, named, KLY2D, based on a theoretical model combining particle-in-cell (PIC) method and finite-difference time-domain (FDTD) algorithm together. In the model, the particle charge and the beam current are properly assigned onto the grids based on the PIC method; the FDTD algorithm is introduced to solve Maxwell's equations so that the space charge of the electron beam can be accurately calculated, and the port-approximation method is employed to simulate high-frequency cavity fields; finally, the Lorentz motion equation is solved to further advance particle motion. This 2.5-D model is more accurate than the simple 1-D nonlinear code. For the cylindrical structure of a normal klystron, the port-approximation cavity model is accurate enough to model field-to-beam effect and saves much more computer resource than the full 3-D PIC model. This code is benchmarked on an S-band 50-MW high-peak-power klystron. The good consistency between the theoretical results and the experimental data indicates the reliability of the theoretical model and the simulation code, which is of importance for further promoting the design and the development of high-power klystrons.

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Keywords

advance particle motion
 
beam current
 
complex nonlinear beam-wave interaction
 
cylindrical structure
 
experimental data
 
finite-difference time-domain
 
full 3-D PIC model
 
high-power klystrons
 
Maxwell's equations
 
model field-to-beam effect
 
normal klystron
 
particle charge
 
PIC method
 
port-approximation method
 
S-band 50-MW high-peak-power klystron
 
simple 1-D nonlinear code
 
simulate high-frequency cavity fields
 
simulation code
 
theoretical model
 
theoretical results
 

Dong-Ping Gao