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IDIPOL: Difference between revisions

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{{NB | tip| Use this flag for calculations for isolated molecules.}}
{{NB | tip| Use this flag for calculations for isolated molecules.}}


'''Note''': strictly speaking, quadrupole corrections is not the proper wording. The relevant quantity is the mean of the diagonals of the quadrupole tensor:
'''Note''': strictly speaking, quadrupole corrections are not the proper wording. The relevant quantity is related to the mean of the diagonals of the quadrupole tensor:
:<math> \int d^3{\mathbf r} \rho(\mathbf r) \Vert \mathbf r\Vert^2.</math>
:<math> \int d^3{\mathbf r} \rho(\mathbf r) \Vert \mathbf r\Vert^2.</math>


{{NB | tip| Do not set the tag {{TAG|LMONO}}, if you desire dipole corrections, since {{TAG|LMONO}} supresses the output of the dipoles corrections. }}
{{NB | tip| Do not set the tag {{TAG|LMONO}}, if you desire dipole corrections, since {{TAG|LMONO}} supresses the output of the dipole corrections. }}


== Related tags and articles ==
== Related tags and articles ==

Latest revision as of 07:11, 11 August 2026

IDIPOL = 1 | 2 | 3 | 4 

Description: IDIPOL switches on monopole/dipole and quadrupole corrections to the total energy in a specific direction (1-3) or all directions (4). If the system is charged, monopole corrections are also calculated.


IDIPOL = 1-3

The dipole moment will be calculated only parallel to the direction of the first, second, or third lattice vector, respectively. The corrections for the total energy are calculated as the energy difference between a monopole/dipole and a quadrupole in the current supercell and the same dipole placed in a supercell with the corresponding lattice vector approaching infinity.

IDIPOL = 4

For IDIPOL=4 the full dipole moment in all directions will be calculated, and the corrections to the total energy are calculated as the energy difference between a monopole/dipole/quadrupole in the current supercell and the same monopole/dipole/quadrupole placed in a vacuum.

Note: strictly speaking, quadrupole corrections are not the proper wording. The relevant quantity is related to the mean of the diagonals of the quadrupole tensor:

[math]\displaystyle{ \int d^3{\mathbf r} \rho(\mathbf r) \Vert \mathbf r\Vert^2. }[/math]


Related tags and articles

Monopole Dipole and Quadrupole corrections, NELECT, EPSILON, DIPOL, LDIPOL, LMONO, EFIELD

Examples that use this tag