Hi Manuel,
Thank you for the reply. I really appreciate the detailed guidance. I was able to extract the components of the conductivity tensor from the vaspout.h5 file using the h5ls tool following your steps, thank you!
I just wanted to clarify a few things. For my material, which is highly anisotropic, the electronic conductivity data in vaspout.h5 shows:
Code: Select all
e_conductivity Dataset {6, 3, 3}
Data:
541707.428825142, 2225.8607418648, 1035.02389380839, 2225.8607418648, 102603.671998336, -155253.862937197, 1035.02389380838, -155253.862937197, 650777.822728512, 437555.03667569, 2046.44840655279, 905.405014934616, 2046.44840655279, 83233.9593004032,-126690.16881792, 905.405014934616, -126690.16881792, 527986.832753503, 305117.389497555, 1519.04878550162, 845.366550206478, 1519.04878550162, 58116.0347352757, -88063.9035926234, 845.366550206481, -88063.9035926234, 366365.093335523, 222823.700120947, 1111.98483555516, 701.602825040168, 1111.98483555516, 42569.3386175128, -64127.4209806255, 701.602825040168, -64127.4209806255, 266810.835308462, 172303.927411077, 837.947448300643, 592.319397275648, 837.947448300644, 33071.0277943194, -49589.9195458854, 592.319397275648, -49589.9195458854, 206422.930688994, 139253.576321498, 648.874202773516, 518.579461768572, 648.874202773517, 26880.8489417964, -40177.9333289313, 518.57946176857, -40177.9333289313, 167310.216980658
I did this transport calculation for temperatures ranging from 0 to 500 K in steps of 100. So I assume that at 0 K, the conductivity tensor is: \(
\begin{bmatrix}
\sigma_{xx} & \sigma_{xy} & \sigma_{xz} \\
\sigma_{yx} & \sigma_{yy} & \sigma_{yz} \\
\sigma_{zx} & \sigma_{zy} & \sigma_{zz}
\end{bmatrix} =
\begin{bmatrix}
541707.42 & 2225.86 & 1035.02 \\
2225.86 & 102603.67 & -155253.86 \\
1035.02 & -155253.86 & 650777.82
\end{bmatrix} \;\text{S/m}
\) and the tensors for 100, 200, 300, 400, 500 K follow the same ordering. Please correct me if I am misinterpreting this.
Whereas, in my OUTCAR, the final result shows ;
Code: Select all
Transport for self-energy accumulator N= 1
T K mu eV sigma S/m mob cm^2/(V.s) seebeck μV/K peltier μV kappa_e W/(m.K)
0.00000000 4.53609065 541707.42882514 11.97164196 0.00000000 0.00000000 0.00000000 Gauss-Legendre grids
100.00000000 4.53623672 437555.03667569 9.67041656 -4.21419575 -421.41957508 1.06298168 Gauss-Legendre grids
200.00000000 4.53668399 305117.38949755 6.74418190 -9.04104358 -1808.20871591 1.46337882 Gauss-Legendre grids
300.00000000 4.53745234 222823.70012095 4.92604965 -13.93988847 -4181.96654039 1.57342331 Gauss-Legendre grids
400.00000000 4.53860995 172303.92741108 3.80903058 -18.63341335 -7453.36534134 1.58535082 Gauss-Legendre grids
500.00000000 4.54019247 139253.57632150 3.07433805 -22.97329388 -11486.64694211 1.55923497 Gauss-Legendre grids
------------------------ end of transport driver reached -----------------------------------------------
The reported conductivity values in the OUTCAR appear to correspond to the σₓₓ component of the conductivity tensor at each temperature. Likewise, for other quantities such as the Seebeck coefficient, Peltier coefficient, and electronic thermal conductivity (κₑ), the values shown correspond to their respective xx components.
Is there a particular reason VASP outputs only the xx component in the OUTCAR? Was this mainly designed for isotropic materials, or is this standard even for anisotropic materials? I just wanted to make sure I am interpreting the data correctly.
Thank you again for your guidance!
Saranya