4.6 Article

London Dispersion-Corrected Density Functionals Applied to van der Waals Stacked Layered Materials: Validation of Structure, Energy, and Electronic Properties

期刊

ADVANCED THEORY AND SIMULATIONS
卷 5, 期 7, 页码 -

出版社

WILEY-V C H VERLAG GMBH
DOI: 10.1002/adts.202200055

关键词

2D materials; DFT calculations; layered materials; RPA; van der Waals interactions

资金

  1. DFG [HE 3543/35-1]
  2. German Ministry of Education and Research (BMBF) under the project ForMikroNobleNEMS [16ES1121]
  3. Gauss Centre for Supercomputing e.V.
  4. Projekt DEAL
  5. [CRC 1415]

向作者/读者索取更多资源

Due to the incorrect consideration of long-range London dispersion interactions in most density functionals, correction schemes have been proposed. This study validates the performance of a series of dispersion corrections combined with computationally affordable density functionals and concludes that SCAN-rVV10 and PBE-rVV10L functionals perform well in predicting interlayer interaction energies and interlayer distances.
Most density functionals lack to correctly account for long-range London dispersion interactions, and numerous a posteriori correction schemes have been proposed in recent years. In van der Waals structures, the interlayer distance controls the proximity effect on the electronic structure, and the interlayer interaction energy indicates the possibility to mechanically exfoliate a layered material. For upcoming twisted van der Waals heterostructures, a reliable but efficient and scalable theoretical scheme to correctly predict the interlayer distance is required. Therefore, the performance of a series of popular London dispersion corrections combined with computationally affordable density functionals is validated. As reference data, the experimental interlayer distance of layered bulk materials is used, and corresponding interlayer interaction energies are calculated using the random phase approximation. We demonstrate that the SCAN-rVV10 and PBE-rVV10L functionals predict interlayer interaction energies and interlayer distances of the studied layered systems within the range of the defined error limits of 10 meV per atom and 0.12 angstrom, respectively. Semi-empirical and empirical dispersion-corrected functionals show significantly larger error bars, with PBE+dDsC performing best with comparable quality of geometries, but with higher interlayer interaction energy error limits of approximate to 20 meV per atom.

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