Speaker
Thomas Thuillier
(Lawrence Berkeley National Laboratory)
Description
The Debye length in an ECRIS plasma can be as low as tens of micrometers while the confining plasma chambers are tens of centimeters in extent. Resolving the Debye length when solving the Poisson equation on a mesh inside these chambers requires an extremely fine mesh density, requiring large amounts of computer memory and resulting in long solution times. Methods to reduce the mathematical problem size applicable to ECRIS are presented and discussed for the finite difference method. Specifically, a new method consisting in ordering the mesh in an enantiomorphic way is presented, leading to a matrix solving complexity reduced by a factor of two. Examples of computation gains against classical solving are presented.
| Classification | MC8: Source modelling |
|---|---|
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Author
Thomas Thuillier
(Lawrence Berkeley National Laboratory)
Co-authors
Damon Todd
(Lawrence Berkeley National Laboratory)
Janilee Benitez
(Lawrence Berkeley National Laboratory)
Jessica Rehak
(Lawrence Berkeley National Laboratory)
Miles Chen
(Lawrence Berkeley National Laboratory)