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Structural formula: C

Force-field: Fe-C_Hepburn_Ackland.eam.fs

Space group : R-3m

JARVIS ID: JLMP-1533

Download input files

Elastic tensor (GPa)

Elastic tensor for the conventional cell of the system were calculated with LAMMPS in.elastic script at 0 K [Source] . Similar script can be used for temperature dependent elastic constants and will be available here soon. WARNING! Please note that the starting lattice parameters of crystal structures were taken from density functional theory (DFT) and not from experiments. Generic minimization parameters were chosen for LAMMPS run rather than testing them for each individual case such as energy convergence criterion and so on. Hence, there are chances that the calculation gets trapped in a local energy minima. Please read carefully the assumptions taken during calculations in the in.elastic script and use the data at your own risk

6101.6 5842.0 5982.3 8.3 2.4 37.5
5842.0 6101.6 5982.3 -8.3 0.0 0.0
5982.3 5982.3 6546.7 0.0 0.0 -0.0
8.3 -8.3 0.0 112.4 -0.0 -0.0
2.4 0.0 0.0 -0.0 112.4 8.3
37.5 0.0 -0.0 -0.0 8.3 129.8

Bv: 6040.3 GPa

Gv: 133.8 GPa

Vacancy-formation energy (eV)

Vacancy formation energies were calculated by deleting the symmterically distinct atoms in the system [Source]. In the table, vacancy forming element, its multiplicity, and defect-formation energy are given. The reference element cohesive energies were calculated with the most stable structure for the element found on materials project database. Defect structures were constructed with the fully-relaxed bulk system as input. For defect-structures energetics calculations, constant volume ensemble was used. We impose the defect structures to be at least 1.5 nm large in all directions.

Element Mult. Value
C 6 -1.91 Download cif file
C 6 -1.814 Download cif file
C 6 -1.919 Download cif file
C 6 -1.892 Download cif file
C 6 -1.934 Download cif file

Surface energy (J/m2)

Surface energies were calculated for symmterically distinct crystal surfaces . In the table, (hkl) indices and surface enegies are given. For surface-structure energetics, constant volume ensemble was used. We impose the slab thickness to be at least 2 nm and vaccum size of 2.5 nm. The maximum miller index is taken as 3.

Visualize Phonons here
Phonon mode (cm-1) Representation
-1391.7609405 None
-1390.40031897 None
-1355.31835647 None
-1354.00061863 None
-987.925124235 None
-985.173502565 None
-833.126387887 None
-830.468254174 None
-603.667377805 None
-598.84549335 None
-590.532172684 None
-587.703403922 None
-578.767044488 None
-575.806456031 None
-181.159964615 None
-180.465858381 None
-110.300545609 None
-108.61628467 None
-4.09321e-05 None
209.830548021 None
213.084290876 None
348.633265656 None
349.974176323 None
1112.37264513 None
1118.09206842 None
1135.35578947 None
1140.82054431 None
1156.88064705 None
1166.19582139 None
1604.34133509 None
1609.47645558 None
1903.20889986 None
1908.52462538 None
2615.72831643 None
2618.27399074 None
2686.04713754 None
2688.67565617 None
All phonon mode at Gamma point (cm-1)
-0.007338448
-0.0010155245
-0.0010130109
63.3673193258
63.367319487
124.443230437
124.443230738
179.530949146
179.530950011
182.314850482
182.314850858
230.373732891
230.373733456
270.545718338
270.54571896
298.290509545
298.290510479
299.437792278
299.43779287
313.596733718
313.596734457
485.748315442
950.406815114
950.406821325
950.66412296
951.745676063
951.745683352
956.63921278
956.639215291
959.871987606
959.87199062
967.551348604
967.5513526
971.410046943
971.410049183
976.085689417
976.085697452
978.318756775
978.31876339
989.55764274
989.557650664
989.826708134
989.826715767
997.79676826
1097.39131338
1339.1584236
1372.67387286
1377.06748054
1628.38488184
1632.93301501
1740.60090015
1909.40016887
2032.77968897
2140.0483147
2238.01629778
2240.194376
2298.1810588
2300.43001842
2352.27423269
2374.2441527

See also

Links to other databases or papers are provided below

JVASP-25238

mp-569517

Energy above hull from mp (eV): 0.14518579425