IBSE: Difference between revisions
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{{NB|mind| {{TAG|IBSE|2}} and {{TAG|IBSE|3}} are only available for VASP version 6.5.0 and above.}} | {{NB|mind| {{TAG|IBSE|2}} and {{TAG|IBSE|3}} are only available for VASP version 6.5.0 and above.}} | ||
== | == Scientific output == | ||
Not all solvers provide all types of scientifically relevant output. The table below summarises for each value of IBSE what kinds of results can be obtained. | Not all solvers provide all types of scientifically relevant output. The table below summarises for each value of IBSE what kinds of results can be obtained. | ||
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| {{FILE|CHG}}.X (X = excitonic state index), {{FILE|vaspout.h5}} || Yes || No || Yes || No | | {{FILE|CHG}}.X (X = excitonic state index), {{FILE|vaspout.h5}} || Yes || No || Yes || No | ||
|- | |- | ||
| colspan="6" style="background: | | colspan="6" style="background: ; font-size: 90%;" | | ||
<sup>1</sup> Only written if {{TAG|NBSEEIG}} is set in the INCAR | <sup>1</sup> Only written if {{TAG|NBSEEIG}} is set in the INCAR | ||
<br /> | <br /> | ||
<sup>2</sup> Only written if {{TAG|BSEHOLE}} or {{TAG|BSEELECTRON}} is set in the INCAR | <sup>2</sup> Only written if one of {{TAG|BSEHOLE}} or {{TAG|BSEELECTRON}} is set in the INCAR | ||
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Besides the numerical results, different solvers will write different information on the OUTCAR. In the following examples we used a small bulk-LiF unit cell on a sparse k-grid. | Besides the numerical results, different solvers will write different information on the OUTCAR. In the following examples we used a small bulk-LiF unit cell on a sparse k-grid. | ||
=== IBSE = 0 === | === IBSE = 0,2 === | ||
The old BSE driver | The old and new BSE driver perform exact diagonalization of the BSE Hamiltonian. At the end they only provide information on how long it took to diagonalize the matrix and how long it needed to compute the optical amplitudes. | ||
=== IBSE = 1 === | === IBSE = 1 === | ||
At the end of the run the time-evolution solver will write to the OUTCAR the relevant parameters used in its execution, as well as how long it took to perform the full computation. | At the end of the run the time-evolution solver will write to the OUTCAR the relevant parameters used in its execution, as well as how long it took to perform the full computation. | ||
<pre> | |||
Time evolution parameters used: | Time evolution parameters used: | ||
------------------------------- | ------------------------------- | ||
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BSE_TE: cpu time 60.0951: real time 65.1642 | BSE_TE: cpu time 60.0951: real time 65.1642 | ||
</pre> | |||
=== IBSE = 3 === | === IBSE = 3 === | ||
The Haydock-Lanczos solver terminates the calculation once the trace of the dielectric function converges. At the end, information about convergence of the dielectric function along each direction is written to the OUTCAR file. | The Haydock-Lanczos solver terminates the calculation once the trace of the dielectric function converges. At the end, information about convergence of the dielectric function along each direction is written to the OUTCAR file. | ||
<pre> | |||
Parameters set for Lanczos algorithm | Parameters set for Lanczos algorithm | ||
Threshold: 0.1000000E-04 | Threshold: 0.1000000E-04 | ||
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xy 0.1792577E-04 | xy 0.1792577E-04 | ||
yz 0.4541156E-05 | yz 0.4541156E-05 | ||
zx 0.1034294E-04 | zx 0.1034294E-04 | ||
</pre> | |||
== Related tag and articles == | == Related tag and articles == | ||
Latest revision as of 13:44, 18 June 2026
IBSE = 0 | 1 | 2 | 3
Default: IBSE = 2
Description: IBSE can be used to select the algorithm for solving the Bethe-Salpeter or Casida equation.
The following options are available to solve the Bethe-Salpeter or Casida equation:
- IBSE = 0: Exact diagonalization with old BSE driver
- IBSE = 1: Time evolution
- IBSE = 2: Exact diagonalization
- IBSE = 3: Lanczos algorithm
IBSE = 2 and IBSE = 0 yield exactly the same results but the old driver (IBSE = 0) is typically much slower and will be deprecated in the future.
Mind: IBSE = 2 and IBSE = 3 are only available for VASP version 6.5.0 and above.
|
Scientific output
Not all solvers provide all types of scientifically relevant output. The table below summarises for each value of IBSE what kinds of results can be obtained.
| Output type | Output file(s) | IBSE | |||
|---|---|---|---|---|---|
| 0 | 1 | 2 | 3 | ||
| Dielectric function | vasprun.xml, vaspout.h5 | Yes | Yes | Yes | Yes |
| Optical transitions | vasprun.xml, vaspout.h5 | Yes | No | Yes | Yes |
| BSE fatbands1 | BSEFATBAND, vaspout.h5 | Yes | No | Yes | No |
| Exciton wavefunction1,2 | CHG.X (X = excitonic state index), vaspout.h5 | Yes | No | Yes | No |
|
1 Only written if NBSEEIG is set in the INCAR
| |||||
Performance output
Besides the numerical results, different solvers will write different information on the OUTCAR. In the following examples we used a small bulk-LiF unit cell on a sparse k-grid.
IBSE = 0,2
The old and new BSE driver perform exact diagonalization of the BSE Hamiltonian. At the end they only provide information on how long it took to diagonalize the matrix and how long it needed to compute the optical amplitudes.
IBSE = 1
At the end of the run the time-evolution solver will write to the OUTCAR the relevant parameters used in its execution, as well as how long it took to perform the full computation.
Time evolution parameters used:
-------------------------------
Calculating BSE spectra using full res.-antires. coupling
Matrix rank: 2430
Omega_max: 94.2354
Broadening: 0.4000
T_max: 25.0000
BSEPREC: Accurate
Scheme: 3rd order update equations
Number of time steps: 9423
First time step: 0.265293E-02 1/eV
Last time step: 0.265293E-02 1/eV
dOmega : 0.01000
N_Omega : 9425
CPU time (time steps) 55.76sec
BSE_TE: cpu time 60.0951: real time 65.1642
IBSE = 3
The Haydock-Lanczos solver terminates the calculation once the trace of the dielectric function converges. At the end, information about convergence of the dielectric function along each direction is written to the OUTCAR file.
Parameters set for Lanczos algorithm
Threshold: 0.1000000E-04
Maximum energy: 94.235
Number of energy steps: 1000
Number of iterations needed to reach set accuracy: 250
Final accuracy along all directions:
x 0.6277122E-05
y 0.4480512E-05
z 0.1392376E-04
xy 0.1792577E-04
yz 0.4541156E-05
zx 0.1034294E-04
Related tag and articles
IBSE, BSEPREC, NBANDSV, NBANDSO, CSHIFT, OMEGAMAX, BSE calculations, Time-dependent density-functional theory calculations, Bethe-Salpeter equations