In case of band gap, we cannot calculate Fermi velocity anymore, as it is related to Fermi energy. We generally use an equation for parabolic band structure by taking double derivative of energy with respect to momentum space to calculate the effective mass of electron or hole. But in case of linear dispersion band, it is no any more valid. Could you please suggest any method to calculate the mobility of the material through its linear dispersion of band structure with band gap or mobility of carriers at Dirac point?
Dear Dft Learner ab-initio models (with no fitting) for pure metals are assumed more accurate to calculate the Fermi velocity in metals. I don´t know is the density funtional theory which is an alternative solution of the Schrödinger equation may calculate those parametes, but I know that ab initio does. Regards