Title :
GdfidL: a finite difference program for arbitrarily small perturbations in rectangular geometries
Author_Institution :
Inst. fur Theor. Elektrotech., Tech. Univ. Berlin, Germany
fDate :
5/1/1996 12:00:00 AM
Abstract :
A FD-program for calculating the resonant fields in a perturbed chain of rectangular cavities is presented. The unperturbed cavity chain can be discretized exactly by standard FD-programs that operate on regular grids. Discretizing a perturbed chain exactly with such a grid would lead to a computation time inversely proportional to the perturbation. GdfidL does not represent the grid as a matrix but as a linked list. This allows discretizing arbitrarily small perturbations of a certain class without increasing the time for the solution. As a nice side-effect, only interesting volumes are discretized, reducing the computation time further
Keywords :
cavity resonators; computational complexity; electronic engineering; electronic engineering computing; finite difference methods; perturbation techniques; FD program; GdfidL; arbitrarily small perturbations; computation time reduction; finite difference program; linked list; perturbed chain; rectangular cavities; rectangular geometries; regular grids; resonant fields; solution time; unperturbed cavity chain; Acceleration; Eigenvalues and eigenfunctions; Finite difference methods; Geometry; Grid computing; Linear accelerators; Manufacturing; Maxwell equations; Resonance; Silicon;
Journal_Title :
Magnetics, IEEE Transactions on