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Copy file name to clipboardExpand all lines: README.release_notes
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- The `kgrid_from_maximal_spacing` and `kgrid_from_minimal_n_kpoints` functions are now depreacted and will be removed. Instead all places in DFTK accepting an explicit `kgrid` now also accept values `KgridDensity` and `KgridMinimalNumber`, which achieve the same behaviour: a kgrid of at least the given density or at least the given total number of reducible k-points. For example to construct a PlaneWaveBasis with a k-point density of `0.2` per bohr, use `PlaneWaveBasis(model; kgrid=KgridDensity(0.2/u"bohr"))`. The actual number of k-points is then determined by looking at the atomistic system contained in the `model`. This change is done, such that `DFTKCalculator` objects can be constructed using `KgridDensity`, which will make the number of k-points adapt automatically to the structure on which the DFT calculation is invoked.
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- The `kshift` argument in `PlaneWaveBasis` is now deprecated. Use the `MonkhorstPack` data structure to request a shifted kgrid in DFTK.
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- `plot_bandstructure(basis)` no longer works. Instead first compute the bands along a k-line using `bands = compute_bands(basis)` then call `plot_bandstructure(bands)` afterwards.
Copy file name to clipboardExpand all lines: docs/src/publications.md
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Additionally the following publications describe DFTK or one of its algorithms:
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- M. Herbst, B. Sun.
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- N. F. Schmitz, B. Ploumhans and M. F. Herbst.
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[*Algorithmic differentiation for plane-wave DFT: materials design, error control and learning model parameters.*](https://arxiv.org/abs/2509.07785) (2025).
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([Supplementary material and computational scripts](https://github.com/niklasschmitz/ad-dfpt)).
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- M. F. Herbst, B. Sun.
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[*Efficient Krylov methods for linear response in plane-wave electronic structure calculations.*](https://arxiv.org/abs/2505.02319) (2025).
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([Supplementary material and computational scripts](https://github.com/bonans/inexact_Krylov_response)).
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@@ -57,6 +61,9 @@ Additionally the following publications describe DFTK or one of its algorithms:
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The following publications report research employing DFTK as a core component.
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Feel free to drop us a line if you want your work to be added here.
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- D. Petersheim, J.-F. Pietschmann, J. Püschel, K. Ruess.
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[*Neural Network Acceleration of Iterative Methods for Nonlinear Schrödinger Eigenvalue Problems*](https://arxiv.org/abs/2507.16349) (2025).
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- A. Levitt, D. Lundholm, N. Rougerie.
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[*Magnetic Thomas-Fermi theory for 2D abelian anyons*](https://arxiv.org/abs/2504.13481) (2025).
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