## COMPUTATIONAL SOLUTION OF THE ATOMIC MIXING EQUATIONS s. m. kirkup 1, \*, m. wadsworth 2 , d. g. armour 3 , r. badheka 3 and j. a. van den berg 3
Computational solution of the atomic mixing equations: special methods and algorithm of IMPETUS II
โ Scribed by S. M. Kirkup; M. Wadsworth
- Publisher
- John Wiley and Sons
- Year
- 1998
- Tongue
- English
- Weight
- 118 KB
- Volume
- 11
- Category
- Article
- ISSN
- 0894-3370
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โฆ Synopsis
The IMPETUS II code simulates the atomic mixing and particle emission that occurs when a solid is bombarded by energetic particles (as in SIMS or SNMS). The underlying model consists of a system of partial differential equations that are solved by a finite difference method (FDM). Special techniques are also employed to model thin layers and sharp interfaces, to deal efficiently with wide homogeneous layers (when the solution is tending to a steady state), to model linear diffusion in order to smooth the sharp interfaces before they enter to domain of the FDM.
In this paper the special techniques are described in detail. Results from test problems, demonstrating these techniques, are shown. An algorithm that describes the way the IMPETUS II code is structured is given.
๐ SIMILAR VOLUMES
A collection of global and domain decomposition mixed finite element schemes for the approximate solution of the harmonic Maxwell's equations on a bounded domain with absorbing boundary conditions at the artificial boundaries are presented. The numerical procedures allow us to solve efficiently the