Band convergence and linearization error correction of all-electron GW calculations: The extreme case of zinc oxide
arXiv:1102.3255 · doi:10.1103/PhysRevB.83.081101
Abstract
Recently, Shih et al. [Phys. Rev. Lett. 105, 146401 (2010)] published a theoretical band gap for wurtzite ZnO, calculated with the non-selfconsistent GW approximation, that agreed surprisingly well with experiment while deviating strongly from previous studies. They showed that a very large number of empty bands is necessary to converge the gap. We reexamine the GW calculation with the full-potential linearized augmented-plane-wave method and find that even with 3000 bands the band gap is not completely converged. A hyperbolical fit is used to extrapolate to infinite bands. Furthermore, we eliminate the linearization error for high-lying states with local orbitals. In fact, our calculated band gap is considerably larger than in previous studies, but somewhat smaller than that of Shih et al..
4 pages, 2 figures
References in corpus (4)
- Quasiparticle band structure based on a generalized Kohn-Sham scheme
- Efficient implementation of the GW approximation within the all-electron FLAPW method
- Elimination of the linearization error in GW calculations based on the linearized augmented-plane-wave method
- Local exact exchange potentials within the all-electron FLAPW method and a comparison with pseudopotential results
Cited by in corpus (16)
- A Benchmark of GW Methods for Azabenzenes: Is the GW Approximation Good Enough?
- Predictive GW calculations using plane waves and pseudopotentials
- Electronic phase transitions of bismuth under strain from relativistic self-consistent GW calculations
- First-Principles Approach for Energy Level Alignment at Aqueous Semiconductor Interfaces
- Bulk Band Structure of BiTe
- Automation methodologies and large-scale validation for , towards high-throughput calculations
- Precise response functions in all-electron methods: Application to the optimized-effective-potential approach
- Kohn-Sham band gaps and potentials of solids from the optimised effective potential method within the random phase approximation
- Quasiparticle self-consistent GW method based on the augmented plane-wave and muffin-tin orbital method
- Fermi surface manipulation by external magnetic field demonstrated for a prototypical ferromagnet
- Analytic evaluation of the electronic self-energy in the GW approximation for two electrons on a sphere
- Efficient dielectric matrix calculations using the Lanczos algorithm for fast many-body implementations
- Probing the LDA-1/2 method as a starting point for calculations
- Gap control in phosphorene/BN structures from first principles calculations
- Ground state properties of 3d metals from self-consistent GW approach
- Electronic structure of gadolinium complexes in ZnO in the GW approximation