<div class="csl-bib-body">
<div class="csl-entry">Gnam, L., Manstetten, P., Hössinger, A., Selberherr, S., & Weinbub, J. (2018). Accelerating Flux Calculations Using Sparse Sampling. <i>Micromachines</i>, <i>9</i>(11), 1–18. https://doi.org/10.3390/mi9110550</div>
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dc.identifier.issn
2072-666X
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dc.identifier.uri
http://hdl.handle.net/20.500.12708/20065
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dc.description.abstract
The ongoing miniaturization in electronics poses various challenges in the designing of modern devices and also in the development and optimization of the corresponding fabrication processes. Computer simulations offer a cost- and time-saving possibility to investigate and optimize these fabrication processes. However, modern device designs require complex three-dimensional shapes, which significantly increases the computational complexity. For instance, in high-resolution topography simulations of etching and deposition, the evaluation of the particle flux on the substrate surface has to be re-evaluated in each timestep. This re-evaluation dominates the overall runtime of a simulation. To overcome this bottleneck, we introduce a method to enhance the performance of the re-evaluation step by calculating the particle flux only on a subset of the surface elements. This subset is selected using an advanced multi-material iterative partitioning scheme, taking local flux differences as well as geometrical variations into account. We show the applicability of our approach using an etching simulation of a dielectric layer embedded in a multi-material stack. We obtain speedups ranging from 1.8 to 8.0, with surface deviations being below two grid cells (0.6⁻3% of the size of the etched feature) for all tested configurations, both underlining the feasibility of our approach.
en
dc.language.iso
en
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dc.publisher
MDPI
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dc.relation.ispartof
Micromachines
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dc.rights.uri
http://creativecommons.org/licenses/by/4.0/
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dc.subject
etching simulation
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dc.subject
flux calculation
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dc.subject
process simulation
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dc.subject
topography simulation
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dc.title
Accelerating Flux Calculations Using Sparse Sampling