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Van der Waals Interactions in Density-Functional Theory: Rare-Gas Diatomics
Felix O Kannemann1, Axel D Becke1
1Department of Chemistry, Dalhousie University, Halifax, Nova Scotia, Canada B3H 4J3.
Accurately modeling van der Waals interactions requires accounting for dispersion forces. A new density functional theory approach using PW86 and a dispersion model shows excellent results for rare-gas systems.
Area of Science:
- Computational Chemistry
- Quantum Chemistry
- Materials Science
Background:
- Conventional generalized gradient approximation (GGA) and meta-GGA density functionals struggle to accurately describe van der Waals (vdW) interactions.
- These functionals often lack the necessary physics for dispersion interactions, leading to significant overbinding or over-repulsion issues.
- The exchange component alone can drastically affect interaction energies depending on the functional chosen.
Purpose of the Study:
- To evaluate various exchange GGAs for their ability to replicate exact Hartree-Fock repulsion energies in rare-gas systems.
- To develop an improved density functional theory (DFT) approach for vdW interactions.
- To achieve accurate interaction curves for rare-gas pairs using a computationally efficient method.
Main Methods:
- Assessment of diverse exchange GGAs against exact Hartree-Fock repulsion energies for rare gases.
- Incorporation of a dynamical correlation GGA and the nonempirical dispersion model by Becke and Johnson.
- Development of a GGA plus dispersion theory using the PW86 exchange functional.
Main Results:
- The PW86 exchange functional demonstrated remarkable performance in reproducing Hartree-Fock repulsion energies.
- The developed GGA plus dispersion theory yielded excellent interaction curves for rare-gas pairs (He through Kr).
- The model requires only two adjustable parameters for dispersion term damping, indicating high efficiency.
Conclusions:
- The PW86 functional is a strong candidate for describing exchange interactions in vdW systems.
- The proposed GGA plus dispersion theory offers a robust and accurate method for calculating rare-gas interactions.
- This approach provides a significant improvement over conventional DFT functionals for dispersion-bound systems.
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