Table 2 Eigenvalues and eigenvectors of averaged second order alignment tensors obtained using ensembles with increasing number of configurations (presented in the slip system coordinate)

Ensemble with 10 configurations

λ₁=3.8835×10¹¹

e₁=0.9783e_s−0.2071e_e

λ₂=2.3082×10¹¹

e₂=0.2071e_s+0.9783e_e

λ₃=8.7028×10⁵

e₃=e_n

Ensemble with 20 configurations

λ₁=3.7984×10¹¹

e₁=0.9460e_s−0.3241e_e

λ₂=2.1753×10¹¹

e₂=0.3241e_s+0.9460e_e

λ₃=9.8537×10⁵

e₃=e_n

Ensemble with 40 configurations

λ₁=3.7104×10¹¹

e₁=0.9569e_s−0.2902e_e

λ₂=2.1857×10¹¹

e₂=0.2902e_s+0.9569e_e

λ₃=1.1124×10⁶

e₃=e_n

Ensemble with 80 configurations

λ₁=3.6672×10¹¹

e₁=0.9650e_s−0.2621e_e

λ₂=1.9299×10¹¹

e₂=0.2621e_s+0.9650e_e

λ₃=1.0255×10⁶

e₃=e_n

Ensemble with 160 configurations

λ₁=3.7478×10¹¹

e₁=0.9819e_s−0.1895e_e

λ₂=1.9428×10¹¹

e₂=0.1895e_s+0.9819e_e

λ₃=1.0130×10⁶

e₃=e_n

Ensemble with 300 configurations

λ₁=3.6427×10¹¹

e₁=0.9841e_s−0.1774e_e

λ₂=2.1089×10¹¹

e₂=0.1774e_s+0.9841e_e

λ₃=1.0613×10⁶

e₃=e_n