Chinese Journal of Computational Physics ›› 2022, Vol. 39 ›› Issue (3): 341-351.DOI: 10.19596/j.cnki.1001-246x.8433
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Zhaoyang HOU(), Yuan NIU, Qixin XIAO, Zhen WANG, Qingtian DENG
Received:
2021-08-12
Online:
2022-05-25
Published:
2022-09-02
Zhaoyang HOU, Yuan NIU, Qixin XIAO, Zhen WANG, Qingtian DENG. Simulation of Mechanical Behavior and Deformation Mechanism of Al Nanowires Along Different Crystal Orientations[J]. Chinese Journal of Computational Physics, 2022, 39(3): 341-351.
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URL: http://www.cjcp.org.cn/EN/10.19596/j.cnki.1001-246x.8433
Fig.1 A schematic of initial configuration of Al nanowires with different crystalline orientations (a) [100], (b) [110], (c) [111] ((i), (ii), (iii) are local enlargements of (a), (b), (c), respectively. The green and white spheres represent FCC atoms and other atoms, respectively.)
Crystal orientation | Leading partial | Trailing partial | Prediction from Schmid factor |
[100] | 0.24 | 0.47 | f-slip |
[110] | 0.47 | 0.24 | twin/p-slip |
[111] | 0.16 | 0.31 | f-slip |
Table 1 Schmid factors and predicted deformation mechanisms of FCC metals with different orientations[10](Slip by full dislocation, slip by partial dislocation and twinning are indicated by f-slip, p-slip and twin, respectively.)
Crystal orientation | Leading partial | Trailing partial | Prediction from Schmid factor |
[100] | 0.24 | 0.47 | f-slip |
[110] | 0.47 | 0.24 | twin/p-slip |
[111] | 0.16 | 0.31 | f-slip |
Metal | γsf(mJ·m-2) | γusf(mJ·m-2) | γutf(mJ·m-2) | γusf(γutf - γsf) | (γusf- γsf)(γutf-γsf) | |
Computation | Experiment | |||||
Al | 144.68 | 120~144[ | 150.67 | 170.03 | 5.94 | 0.24 |
Ni | 124.62 | 125[ | 363.26 | 426.85 | 1.20 | 0.79 |
Cu | 45.39 | 45[ | 182.33 | 201.26 | 1.17 | 0.88 |
Au | 32.37 | 32[ | 102.37 | 120.04 | 1.16 | 0.80 |
Ag | 16.13 | 16[ | 90.24 | 101.20 | 1.06 | 0.87 |
Table 2 Stacking fault energy of FCC metals (γsf, γusf and γutf represent stable stacking fault energy, unstable stacking fault energy and twin stacking fault energy, respectively.)
Metal | γsf(mJ·m-2) | γusf(mJ·m-2) | γutf(mJ·m-2) | γusf(γutf - γsf) | (γusf- γsf)(γutf-γsf) | |
Computation | Experiment | |||||
Al | 144.68 | 120~144[ | 150.67 | 170.03 | 5.94 | 0.24 |
Ni | 124.62 | 125[ | 363.26 | 426.85 | 1.20 | 0.79 |
Cu | 45.39 | 45[ | 182.33 | 201.26 | 1.17 | 0.88 |
Au | 32.37 | 32[ | 102.37 | 120.04 | 1.16 | 0.80 |
Ag | 16.13 | 16[ | 90.24 | 101.20 | 1.06 | 0.87 |
Fig.2 Deformation mechanisms of FCC metals with different crystal orientations predicted with generalized stacking fault energy and Schmid factor (Blue area (p-slip): τ1 < τ2 and τ1 < 1; Pink area(f-slip): τ1 > τ2 and τ2 < 1; White area (twin): τ1 > 1 and τ2 > 1.)
Fig.4 Mechanical properties of Al, Ni, Cu, Au and Ag nanowires under tension loading (a) elastic modulus (E), (b) yield stress (σy), (c) fracture strain (εf)
Fig.5 Deformation process of Al nanowire with [100] crystal orientation under tensile loading (a) Stress-strain curve; Points (1)~(4) are characteristic strain points; (b) Microstructure evolution of Al nanowire under tensile loading; (Green spheres are FCC atoms. Red spheres are HCP atoms. White spheres are other atoms.) (c) Distribution of shear strain in the system; (d) Dislocation distribution in the system (The blue lines represent full dislocations. The green lines represent Shockley partial dislocations.)
Fig.7 Deformation process of Al nanowire with [110] crystal orientation under tensile loading (a) Stress-strain curve; Points (1)~(5) are characteristic strains points; (b) Microstructure evolution under tensile loading; (Green spheres are FCC atoms. Red spheres are HCP atoms. White spheres are other atoms.) (c) Longitudinal cross sections of nanowire at ε=0 and ε=0.475, together with enlarged view of local configurations
Fig.9 Deformation process of Al nanowire with [111] crystal orientation under tensile loading (a) Stress-strain curve; Points (1)~(4) are characteristic strains points; (b) Microstructure evolution under tensile loading; (Green spheres are FCC atoms. Red spheres are HCP atoms. White spheres are other atoms.) (c) Shear strain distribution of the system at a strain of ε=0.160
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