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TOMBO Ver.2 Manual

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3.2 INPUT.inp 32<br />

calculation of the asymmetric potential inside the non-overlapping atomic sphere if iasym =<br />

1 is set. Default value for "nog" is 20.<br />

Note: Typically set double of nod, because the spatially localized core contribution is<br />

quite important in the Fock exchange term.<br />

Note: The cut-off energy can also be found in the "OUPUT.out" file.<br />

3.2.12 ncut<br />

Maximum number of nodes in G,G’ waves in the polarization function and the correlation<br />

part of the self-energy (necessary item for GW calculation only).<br />

Max number of |n 1 |, |n 2 |, |n 3 | of reciprocal lattice vector G = n 1 b 1 +n 2 b 2 +n 3 b 3 for the<br />

polarization function and the correlation part of the self-energy Eq. (2.33). Default value<br />

for "ncut" is 8.<br />

Note: Typically set the same number as nod or a little less than nod. (necessary item for<br />

GW calculations).<br />

Note: The cut-off energy can also be found in the "OUPUT.out" file.<br />

3.2.13 noz<br />

Number of Fourier mesh for nuclear Coulomb tail.<br />

A smooth polynomial function inside the non-overlapping sphere connected to the 1/r<br />

long tail of nuclear Coulomb potential (see Fig. 1.4) is analytically Fourier transformed as<br />

Eq. (1.29) and summed over all atoms. "noz" is the maximum number of nodes in G waves<br />

in this Fourier transformation. It is then numerically Fourier back transformed along the<br />

radial direction in each atomic sphere to make spherical potential felt by AOs as Eq. (1.30).<br />

Default is noz = 24. For accurate calculation, large mesh such as 128 or 192 is recommended<br />

as well as mesh, which should be defined in COORDINATES.inp.<br />

3.2.14 ncs<br />

Number of core states.<br />

"ncs" is the number of core states, which is excluded in the calculation of the correlation<br />

part of the self-energy in the GW calculation or fixed in the TDDFT dynamics in the<br />

adiabatic LDA calculation. The default value is ncs = 0.<br />

For example, in rutile TiO 2 , there are 2 Ti atoms and 4 O atoms in a unit cell:<br />

Ti: 1s 2 2s 2 2p 6 3s 2 3p 6 1 + 1 + 3 +1 +3 = 9<br />

Note: p orbital contains p x , p y and p z , so the number is 3 for p orbital.

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