Plots of the potential energy vs interatomic spacing, r, are shown below for all diatom sets associated with the interatomic potential. This calculation provides insights into the functional form of the potential's two-body interactions. A system consisting of only two atoms is created, and the potential energy is evaluated for the atoms separated by 0.02 Å <= r <= 6.0> Å in intervals of 0.02 Å. Two plots are shown: one for the "standard" interaction distance range, and one for small values of r. The small r plot is useful for determining whether the potential is suitable for radiation studies.
The calculation method used is available as the iprPy diatom_scan calculation method.
Clicking on the image of a plot will open an interactive version of it in a new tab. The underlying data for the plots can be downloaded by clicking on the links above each plot.
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Plots of potential energy vs interatomic spacing, r, are shown below for a number of crystal structures. The structures are generated based on the ideal atomic positions and b/a and c/a lattice parameter ratios for a given crystal prototype. The size of the system is then uniformly scaled, and the energy calculated without relaxing the system. To obtain these plots, values of r are evaluated every 0.02 Å up to 6 Å.
The calculation method used is available as the iprPy E_vs_r_scan calculation method.
Clicking on the image of a plot will open an interactive version of it in a new tab. The underlying data for the plots can be downloaded by clicking on the links above each plot.
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Computed lattice constants and cohesive/potential energies are displayed for a variety of crystal structures. The values displayed here are obtained using the following process.
The calculation methods used are implemented into iprPy as the following calculation styles
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Reference structure matches:
A1--Cu--fcc = mp-134, oqmd-8100, oqmd-1214503
A15--beta-W = oqmd-1214948, oqmd-1280406
A2--W--bcc = mp-998860, oqmd-1215126
A3'--alpha-La--double-hcp = mp-1183144, oqmd-1215394
A3--Mg--hcp = oqmd-1215215, oqmd-1215304
A4--C--dc = oqmd-1215483
A5--beta-Sn = oqmd-1215572
A6--In--bct = oqmd-1215661
prototype | method | Ecoh (eV/atom) | Epot (eV/atom) | a0 (Å) | b0 (Å) | c0 (Å) | α (degrees) | β (degrees) | γ (degrees) |
---|---|---|---|---|---|---|---|---|---|
A1--Cu--fcc | dynamic | -3.361 | -3.361 | 4.0495 | 4.0495 | 4.0495 | 90.0 | 90.0 | 90.0 |
A3'--alpha-La--double-hcp | dynamic | -3.3468 | -3.3468 | 2.8775 | 2.8775 | 9.2751 | 90.0 | 90.0 | 120.0 |
oqmd-1216017 | static | -3.3422 | -3.3422 | 2.8784 | 2.8784 | 20.873 | 90.0 | 90.0 | 120.0 |
A3--Mg--hcp | dynamic | -3.334 | -3.334 | 2.9171 | 2.9171 | 4.5082 | 90.0 | 90.0 | 120.0 |
A2--W--bcc | static | -3.3046 | -3.3046 | 3.199 | 3.199 | 3.199 | 90.0 | 90.0 | 90.0 |
mp-1244953 | dynamic | -3.2941 | -3.2941 | 11.9246 | 12.1354 | 12.29 | 81.6 | 75.0 | 82.5 |
mp-1245129 | dynamic | -3.2936 | -3.2936 | 11.6462 | 11.9462 | 12.2817 | 90.0 | 84.0 | 83.4 |
mp-1245067 | dynamic | -3.2929 | -3.2929 | 11.6543 | 12.0422 | 12.3392 | 100.2 | 93.8 | 94.4 |
mp-1245307 | dynamic | -3.289 | -3.289 | 11.5843 | 11.7709 | 12.4607 | 92.4 | 93.7 | 95.5 |
mp-1245152 | dynamic | -3.2853 | -3.2853 | 11.4 | 12.1069 | 12.3446 | 94.5 | 96.4 | 94.3 |
A5--beta-Sn | static | -3.1418 | -3.1418 | 5.1426 | 5.1426 | 2.617 | 90.0 | 90.0 | 90.0 |
A15--beta-W | static | -3.141 | -3.141 | 5.0807 | 5.0807 | 5.0807 | 90.0 | 90.0 | 90.0 |
Ah--alpha-Po--sc | dynamic | -3.0971 | -3.0971 | 2.6897 | 2.6897 | 2.6897 | 90.0 | 90.0 | 90.0 |
mp-1239196 | static | -2.6865 | -2.6865 | 3.8913 | 3.8913 | 12.3482 | 90.0 | 90.0 | 90.0 |
A4--C--dc | static | -2.226 | -2.226 | 5.7989 | 5.7989 | 5.7989 | 90.0 | 90.0 | 90.0 |
Static elastic constants are displayed for the unique structures identified in Crystal Structure Predictions above. The values displayed here are obtained by measuring the change in virial stresses due to applying small strains to the relaxed crystals. The initial structure and the strained states are all relaxed using force minimization.
The calculation method used is available as the iprPy elastic_constants_static calculation method.
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114.851 | 62.643 | 62.643 | 0.0 | 0.0 | 0.0 |
62.643 | 114.851 | 62.643 | 0.0 | 0.0 | 0.0 |
62.643 | 62.643 | 114.851 | 0.0 | 0.0 | 0.0 |
-0.0 | -0.0 | 0.0 | 31.605 | 0.0 | -0.0 |
-0.0 | -0.0 | 0.0 | -0.0 | 31.605 | 0.0 |
-0.0 | -0.0 | -0.0 | -0.0 | 0.0 | 31.605 |
Static free surface formation energies are displayed for select crystals. The values displayed here are obtained by taking a perfect periodic bulk crystal, slicing along a crystallographic plane, and using force minimization to statically relax the surfaces. The free surface formation energy is computed by comparing the energy of the defect system to the bulk system and dividing by the total surface area created by the cut.
The calculation method used is available as the iprPy surface_energy_static calculation method.
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Surface | γfs (mJ/m2) |
---|---|
(111) | 847.39 |
(332) | 943.34 |
(322) | 950.24 |
(100) | 977.24 |
(221) | 985.93 |
(211) | 1000.49 |
(331) | 1020.22 |
(311) | 1040.65 |
(321) | 1056.26 |
(110) | 1062.7 |
(310) | 1091.93 |
(320) | 1103.93 |
(210) | 1110.76 |
Stacking fault energy plots and maps are displayed for select crystals. The values are computed by
The calculation method used is available as the iprPy stacking_fault_map_2D calculation method.
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E_usf a/2 [0 -1 1] | 593.38 |
τ_ideal a/2 [0 -1 1] | 8.81 |