Home First-Principles Calculation of Electronic Excitations in Solids with SPEX
Article
Licensed
Unlicensed Requires Authentication

First-Principles Calculation of Electronic Excitations in Solids with SPEX

  • Arno Schindlmayr , Christoph Friedrich , Ersoy Sasioglu and Stefan Blügel
Published/Copyright: May 10, 2010

Abstract

We describe the software package SPEX, which allows first-principles calculations of quasiparticle and collective electronic excitations in solids using techniques from many-body perturbation theory. The implementation is based on the full-potential linearized augmented-plane-wave (FLAPW) method, which treats core and valence electrons on an equal footing and can be applied to a wide range of materials, including transition metals and rare earths. After a discussion of essential features that contribute to the high numerical efficiency of the code, we present illustrative results for quasiparticle band structures calculated within the GW approximation for the electronic self-energy, electron-energy-loss spectra with inter- and intraband transitions as well as local-field effects, and spin-wave spectra of itinerant ferromagnets. In all cases the inclusion of many-body correlation terms leads to very good quantitative agreement with experimental spectroscopies.


* Correspondence address: Universität Paderborn, Department Physik, 33095 Paderborn, Deutschland,

Published Online: 2010-5-10
Published in Print: 2010-4-1

© by Oldenbourg Wissenschaftsverlag, Paderborn, Germany

Articles in the same Issue

  1. Preface
  2. A Critical Evaluation of the Dynamical Thresholding Algorithm in Coupled Cluster Calculations
  3. An Additive Long-range Potential to Correct for the Charge-transfer Failure of Time-dependent Density Functional Theory
  4. Density-Functional Theory with Orbital-Dependent Functionals: Exact-exchange Kohn-Sham and Density-Functional Response Methods
  5. Electron Structure Quantum Monte Carlo
  6. First-Principles Calculation of Electronic Excitations in Solids with SPEX
  7. Development of a Wavefunction-based Ab Initio Method for Metals Applying the Method of Increments
  8. Recent Advances in Explicitly Correlated Coupled-Cluster Response Theory for Excited States and Optical Properties
  9. A Linear-Scaling MP2 Method for Large Molecules by Rigorous Integral-Screening Criteria
  10. A Quasirelativistic Two-component Density Functional and Hartree-Fock Program
  11. Self-interaction Free Relativistic Spin-density Functional Theory
  12. Second Order Local Møller-Plesset Perturbation Theory for Periodic Systems: the CRYSCOR Code
  13. Orbital-dependent Representation of Correlation Energy Functional
  14. Discontinuities of the Chemical Potential in Reduced Density Matrix Functional Theory
  15. Coupling of Short-range Density-functional with Long-range Post-Hartree-Fock Methods
  16. Benchmark Studies for Explicitly Correlated Perturbation- and Coupled Cluster Theories. javascript:filterformular(´3´)
  17. Fully Automated Implementation of the Incremental Scheme for Correlation Energies
  18. Tensor Product Multiscale Many-Particle Spaces with Finite-Order Weights for the Electronic Schrödinger Equation
  19. On Occupied-orbital Dependent Exchange-correlation Functionals: From Local Hybrids to Becke’s B05 Model
  20. Ab initio Electron Dynamics with the Multi-Configuration Time-Dependent Hartree-Fock Method
  21. The Density Matrix Renormalization Group Algorithm in Quantum Chemistry
  22. Local Time-Dependent Coupled Cluster Response for Properties of Excited States in Large Molecules
  23. Extended Systems in Electrostatic Fields
  24. Exact Solutions for a Two-electron Quantum Dot Model in a Magnetic Field and Application to More Complex Sytems
  25. Adaptive Methods in Quantum Chemistry
  26. A Relativistic Four- and Two-component Generalized-active-space Coupled Cluster Method
  27. Canonical Tensor Products as a Generalization of Gaussian-type Orbitals
  28. Analytic Calculation of First-order Molecular Properties at the Explicitly-correlated Second-order Møller-Plesset Level
Downloaded on 12.10.2025 from https://www.degruyterbrill.com/document/doi/10.1524/zpch.2010.6110/html
Scroll to top button