about monopole correction
Posted: Fri Dec 14, 2007 4:17 pm
Dear VASP experts:
As we know the first order energy correction for charged supercell by VASP is referred to the Makov-Payne correction[reference 51 in the related topic in VASP manual] that in the original paper is only for cubic system by the formula:
e^2*q^2*alpha/L/epsilon
Does VASP generalize this first order correction to be suitable for orthorhombic supercell? This point is not stated explicitly in the VASP manual, so I want to make sure.
I tried to compere the correction calculated by VASP for charged supercells with only the length in z direction changes, such as 3x3x2 to 3x3x3 to 3x3x4. I find the absolute value of first order energy correction in OUTCAR is decreasing, which makes me think whether VASP is using a more general method than Makov-Payne correction for the first order correction that can be used to tetragonal or orthorhombic supercell.
Thanks.
As we know the first order energy correction for charged supercell by VASP is referred to the Makov-Payne correction[reference 51 in the related topic in VASP manual] that in the original paper is only for cubic system by the formula:
e^2*q^2*alpha/L/epsilon
Does VASP generalize this first order correction to be suitable for orthorhombic supercell? This point is not stated explicitly in the VASP manual, so I want to make sure.
I tried to compere the correction calculated by VASP for charged supercells with only the length in z direction changes, such as 3x3x2 to 3x3x3 to 3x3x4. I find the absolute value of first order energy correction in OUTCAR is decreasing, which makes me think whether VASP is using a more general method than Makov-Payne correction for the first order correction that can be used to tetragonal or orthorhombic supercell.
Thanks.