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Levush, B.

Paper Title Page
TPAT043 The MICHELLE 2D/3D ES PIC Code: Advances and Applications
 
  • J.J. Petillo, N.J. Dionne, K. Eppley, J. N. P. Panagos, X. Z. Zhai
    SAIC, Burlington, Massachusetts
  • L. C. Chernyakova, J.F. DeFord, B. H. Held
    STAR, Inc., Mequon, Wisconsin
  • B. Levush
    NRL, Washington, DC
  • E.M. Nelson
    LANL, Los Alamos, New Mexico
 
  Funding: Office of Naval Research, Naval Research Laboratory.

MICHELLE is a new 2D/3D steady-state and time-domain particle-in-cell (PIC) code* that employs electrostatic and now magnetostatic finite-element field solvers. The code has been used to design and analyze a wide variety of devices that includes multistage depressed collectors, gridded guns, multibeam guns, annular-beam guns, sheet-beam guns, beam-transport sections, and ion thrusters. Latest additions to the MICHELLE/Voyager tool are as follows: 1) a prototype 3D self magnetic field solver using the curl-curl finite-element formulation for the magnetic vector potential, employing edge basis functions and accumulating current with MICHELLE's new unstructured grid particle tracker, 2) the electrostatic field solver now accommodates dielectric media, 3) periodic boundary conditions are now functional on all grids, not just structured grids, 4) the addition of a global optimization module to the user interface where both electrical parameters (such as electrode voltages)can be optimized, and 5) adaptive mesh refinement improvements. Applications illustrating these latest additions will be presented, including a relativistic sheet beam gun, a relativistic MIG gun, and a depressed collector optimization example.

*John Petillo, et al., IEEE Trans. Plasma Sci., vol. 30, no. 3, June 2002, pp. 1238-1264.

 
FPAT018 Rapid Electromagnetic Analysis of Entire Accelerator Structures
 
  • S.J. Cooke, B. Levush
    NRL, Washington, DC
 
  Funding: Work supported by the U.S. Office of Naval Research.

We present results of a new method for fast, accurate calculation, in 3-D, of the electromagnetic mode spectrum of long, tapered accelerator structures. Instead of discretizing the entire structure directly and solving a huge matrix eigenvalue problem, we use a new two-step technique that scales much better to long, multi-cavity structures. In the first step we compute a small number of eigenmodes of individual cavities, achieving 0.05% frequency accuracy using a new second-order finite-element code. In the second step we use these 3-D mode solutions as field basis functions to obtain a reduced matrix representation of Maxwell’s equations for the complete structure. Solving the reduced system takes just a few minutes on a desktop PC even with more than 100 non-identical cavities, and gives the complete mode spectrum in the first few bands of the structure. By judicious choice of the basis modes, we retain 0.05% frequency accuracy for these global solutions, and can reconstruct the complete 3-D field of each mode in order to perform beam-interaction calculations. Solution times are faster by orders of magnitude than comparable calculations using a direct finite-element method.