The density-functional toolkit, DFTK for short, is a library of Julia routines for playing with plane-wave density-functional theory (DFT) algorithms. In its basic formulation it solves periodic Kohn-Sham equations. The unique feature of the code is its emphasis on simplicity and flexibility with the goal of facilitating methodological development and interdisciplinary collaboration. In about 5k lines of pure Julia code we already support a sizeable set of features, after just a good year of development. Our performance is of the same order of magnitude as much larger production codes such as Abinit, Quantum Espresso and VASP.
- Methods and models:
- Kohn-Sham-like models, with an emphasis on flexibility: compose your own model, from Cohen-Bergstresser linear eigenvalue equations to Gross-Pitaevskii equations and sophisticated LDA/GGA functionals (any functional from the libxc library)
- Analytic potentials or Godecker norm-conserving pseudopotentials (GTH, HGH)
- Brillouin zone symmetry for k-Point sampling using spglib
- Smearing functions for metals
- Self-consistent field approaches: Damping, Kerker mixing, Anderson/Pulay/DIIS mixing
- Direct minimization
- Multi-level threading (kpoints, eigenvectors, FFTs, linear algebra)
- 1D / 2D / 3D systems
- Magnetic fields
- Ground-state properties and post-processing:
- Total energy
- Density of states (DOS), local density of states (LDOS)
- Band structures
- Easy access to all intermediate quantities (e.g. density, Bloch waves)
- Support for arbitrary floating point types, including
Float32(single precision) or
Double64(from DoubleFloats.jl). For DFT this is currently restricted to LDA (with Slater exchange and VWN correlation).
- Third-party integrations:
Missing a feature? Look for an open issue or create a new one.
- Temperature and metallic systems
- Creating supercells with pymatgen
- Creating slabs with ASE
- Gross-Pitaevskii equation in one dimension
- Gross-Pitaevskii equation with magnetism
- Cohen-Bergstresser model
- Arbitrary floating-point types
- Custom solvers
- Custom potential
These and more examples can be found in the
examples directory of the main code.
If you have a great example you think would fit here, please open a pull request!