LCORR: Difference between revisions
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Based on the ideas of the {{TAG|Harris Foulkes functional}} it is possible to derive a correction to the forces for non fully selfconsistent calculations, we call these corrections Harris corrections. For {{TAG|LCORR}}=''.TRUE.'' these corrections are calculated and included in the stress-tensor and the forces. The contributions are explicitly written to the file {{TAG|OUTCAR}} and help to show how well forces and stress are converged. For surfaces the correction term might be relatively large and testing has shown that the corrected forces converge much faster to the exact forces than uncorrected forces. | Based on the ideas of the {{TAG|Harris Foulkes functional}} it is possible to derive a correction to the forces for non fully selfconsistent calculations, we call these corrections Harris corrections. For {{TAG|LCORR}}=''.TRUE.'' these corrections are calculated and included in the stress-tensor and the forces. The contributions are explicitly written to the file {{TAG|OUTCAR}} and help to show how well forces and stress are converged. For surfaces the correction term might be relatively large and testing has shown that the corrected forces converge much faster to the exact forces than uncorrected forces. | ||
{{sc|LCORR|Examples|Examples that use this tag}} | |||
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[[The_VASP_Manual|Contents]] | [[The_VASP_Manual|Contents]] | ||
[[Category:INCAR]] | [[Category:INCAR]] |
Revision as of 10:10, 20 March 2017
LCORR = [logical]
Default: LCORR = .TRUE.
Description: Controls whether Harris corrections are calculated or not.
Based on the ideas of the Harris Foulkes functional it is possible to derive a correction to the forces for non fully selfconsistent calculations, we call these corrections Harris corrections. For LCORR=.TRUE. these corrections are calculated and included in the stress-tensor and the forces. The contributions are explicitly written to the file OUTCAR and help to show how well forces and stress are converged. For surfaces the correction term might be relatively large and testing has shown that the corrected forces converge much faster to the exact forces than uncorrected forces.