1998
DOI: 10.1088/0953-8984/10/43/033
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Ab initioinvestigation of the elasticity and stability of aluminium

Abstract: On the basis of the pseudopotential plane-wave(PP-PW) method in combination with the local-density-functional theory(LDFT), complete stress-strain curves for the uniaxial loading and uniaxial deformation along the [001] and direction. With increase in the ratio of the biaxial proportional extension, the stress and tensile strength increase; however, the critical strain does not change significantly. Our results add to the existing ab initio database for use in fitting and testing interatomic potentials.

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Cited by 71 publications
(48 citation statements)
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“…These negative stress maxima determining the ICS are found at strains of ε = −11.4% and ε = −9.0% with values σ min [100] = −8.6 GPa and σ min [100] = −3.4 GPa for Al and Cu, respectively. Our results for Al are in a reasonable agreement with previous studies [35], if we take the difference of computational methods into account. For Cu, our results agree with the data ofČerný et al [17].…”
Section: Fcc Metals Under Uniaxial [100] Loadsupporting
confidence: 92%
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“…These negative stress maxima determining the ICS are found at strains of ε = −11.4% and ε = −9.0% with values σ min [100] = −8.6 GPa and σ min [100] = −3.4 GPa for Al and Cu, respectively. Our results for Al are in a reasonable agreement with previous studies [35], if we take the difference of computational methods into account. For Cu, our results agree with the data ofČerný et al [17].…”
Section: Fcc Metals Under Uniaxial [100] Loadsupporting
confidence: 92%
“…Under tension, for Al, our calculations yield an ideal tensile strength (ITS) of σ max [100] = 11.4 GPa at 34.3% strain. This result is in good agreement with the results of other authors [21,[35][36][37][38]. For example, the embedded atom result of Milstein and Chantasiriwan [21] bedded atom results (σ max [100] = 23.7 GPa at a strain of 38.1%) [21].…”
Section: Fcc Metals Under Uniaxial [100] Loadsupporting
confidence: 91%
“…Many theoretical works have been done to study the structural stability, failure modes, and ideal strengths of metals and ceramics. [7][8][9][10][11] In these studies, the experimental strengths of materials were well interpreted and predicted by examining the ideal deformation modes, as well as the ideal stress-strain relationships. Furthermore, as fundamental physical property of material against structural failure, the ideal strengths therein were comprehensively discussed for both tensile and shear deformations.…”
Section: Introductionmentioning
confidence: 99%
“…First calculations have been made without relaxations of the dimensions of a loaded crystal in the directions perpendicular to the loading axis 11 or for unrelaxed shear. 12,13 Relaxed calculations have been performed for TiC, 14,15 tungsten, 16 -18 copper, [19][20][21][22] NiAl, 19,23 aluminum, 24,[20][21][22] ␤-SiC, 25 diamond, 26,27 Si, 27,28 Ge, 27 TiN and HfC, 15 iron, [29][30][31] Mo and Nb, 32 and ␤-Si 3 N 4 . 33 Some calculations have been done for nanowires ͓amorphous Si ͑Ref.…”
Section: Introductionmentioning
confidence: 99%