Author:
Delaporte-Mathurin Rémi,Ialovega Mykola,Hodille Etienne A.,Mougenot Jonathan,Charles Yann,Bernard Elodie,Martin Céline,Grisolia Christian
Abstract
AbstractHelium diffusion, clustering and bubble nucleation and growth is modelled using the finite element method. The existing model from Faney et al. (Model Simul Mater Sci Eng 22:065010, 2018; Nucl Fusion 55:013014, 2015) is implemented with FEniCS and simplified in order to greatly reduce the number of equations. A parametric study is performed to investigate the influence of exposure conditions on helium inventory, bubbles density and size. Temperature is varied from 120 K to 1200 K and the implanted flux of 100 eV He is varied from $$10^{17}\,{\text{m}^{-2}\, \text{s}^{-1}}$$
10
17
m
-
2
s
-
1
to $$5 \times 10^{21}\, {\text{m}^{-2}\, \text{s}^{-1}}$$
5
×
10
21
m
-
2
s
-
1
. Bubble mean size increases as a power law of time whereas the bubble density reaches a maximum. The maximum He content in bubbles was approximately $$4 \times 10^{8}$$
4
×
10
8
He at $$5 \times 10^{21}\,{\text{m}^{-2}\, \text{s}^{-1}}$$
5
×
10
21
m
-
2
s
-
1
. After 1 h of exposure, the helium inventory varies from $$5 \times 10^{16} \,{\text{m}^{-2}}$$
5
×
10
16
m
-
2
at low flux and high temperature to $$10^{25} \,{\text{m}^{-2}}$$
10
25
m
-
2
at high flux and low temperature. The bubbles inventory varies from $$5 \times 10^{12}$$
5
×
10
12
bubbles m$$^{-2}$$
-
2
to $$2 \times 10^{19}$$
2
×
10
19
bubbles m$$^{-2}$$
-
2
. Comparison with experimental measurements is performed. The bubble density simulated by the model is in quantitative agreement with experiments.
Funder
French National Research Agency
H2020 Euratom
Publisher
Springer Science and Business Media LLC
Cited by
8 articles.
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