journal article·2012-10

Phase-field modeling of void formation and growth under irradiation

A.A. Semenov, C.H. Woo

Acta Materialia· Volume 60· Issue 17
Publisher page

Abstract

The application of phase-field modeling to void formation and growth under irradiation is analyzed. Here our focus is on the energy of the diffuse interfaces of the void system, which is customarily modeled by a Ginzburg-type gradient energy term with a parameterized coefficient. To correctly emulate the kinetics of void formation, the corresponding free-energy change is calibrated against the classical nucleation model, where the void–matrix boundary is well defined. We find that the gradient-energy coefficient may be conveniently treated as a constant independent of void size, even for voids down almost to the atomic size. We also find that the diffuse void interface in phase-field simulation has to be treated on an ultrafine spatial scale to reproduce the void energetic characteristics and growth behavior derived from the sharp boundary approach.
Source: openaire · Quality: candidate unverified · Source record ↗

Research context

OpenAlex topics: Solidification and crystal growth phenomena · Fusion materials and technologies · Aluminum Alloy Microstructure Properties

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References (26)

Show source-provided references
1. Semenov · J Nucl Mater · 2011 · 411 · 14410.1016/j.jnucmat.2011.01.100 ↗
2. Zeldovich · Sov J Exp Theor Phys · 1942 · 12 · 525
3. Frenkel YaI. Kinetic theory of liquids. Moscow: Academy of Science of the USSR; 1959.
4. Lifshitz · 1981
5. Slezov · J Chem Phys · 1996 · 105 · 834010.1063/1.472689 ↗
6. Cahn · J Chem Phys · 1958 · 28 · 25810.1063/1.1744102 ↗
7. Hillert · Acta Metall · 1961 · 9 · 52510.1016/0001-6160(61)90155-9 ↗
8. Cahn · Acta Metall · 1961 · 9 · 79510.1016/0001-6160(61)90182-1 ↗
9. Cahn · Acta Metall · 1962 · 10 · 17910.1016/0001-6160(62)90114-1 ↗
10. Skripov · Uspekhi Fiz Nauk · 1979 · 128 · 19310.3367/UFNr.0128.197906a.0193 ↗
11. Emmerich · Adv Phys · 2008 · 57 · 110.1080/00018730701822522 ↗
12. Semenov · Phys Rev B · 2002 · 66 · 02411810.1103/PhysRevB.66.024118 ↗
13. Landau · 1980
14. Harrowell · J Chem Phys · 1984 · 80 · 163910.1063/1.446864 ↗
15. Bagdassarian · J Chem Phys · 1994 · 100 · 213910.1063/1.466510 ↗
16. Wild · Phys Rev E · 1997 · 56 · 326510.1103/PhysRevE.56.3265 ↗
17. Gránásy · J Chem Phys · 1997 · 107 · 363410.1063/1.474721 ↗
18. Gránásy · J Chem Phys · 2000 · 112 · 239910.1063/1.480806 ↗
19. Gránásy · Phys Rev Lett · 2002 · 88 · 20610510.1103/PhysRevLett.88.206105 ↗
20. Gránásy · J Chem Phys · 2002 · 117 · 615710.1063/1.1502652 ↗
21. Haymet · J Chem Phys · 1981 · 74 · 255910.1063/1.441326 ↗
22. Haymet · J Chem Phys · 1982 · 76 · 626210.1063/1.442718 ↗
23. Brailsford · J Nucl Mater · 1972 · 44 · 12110.1016/0022-3115(72)90091-8 ↗
24. Edler · Phys Rev E · 2001 · 64 · 02160410.1103/PhysRevE.64.021604 ↗
25. Gradshteyn · 1965
26. Abramowitz M, Stegan IA, editors. Handbook of mathematical functions. New York: Dover; 1965. p. 504.