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Assessment of a Middle-Range Hybrid Functional
Thomas M Henderson1, Artur F Izmaylov1, Gustavo E Scuseria1
1Department of Chemistry, Rice University, 6100 Main Street, Houston, Texas 77005-1892, and Laboratoire de Chimie Théorique, CNRS, Université Pierre et Marie Curie, 4 Place Jussieu, F-75252 Paris, France.
The HISS functional uses middle-range exact exchange to improve Kohn-Sham density functional theory calculations. This approach addresses computational demands and unphysical effects in solids while benefiting molecular properties.
Area of Science:
- Computational chemistry
- Quantum mechanics
- Materials science
Background:
- Modern Kohn-Sham density functional theory relies on hybrid functionals.
- Hybrid functionals face challenges in solid-state calculations due to the slow decay of exact exchange, leading to high computational costs and unphysical effects.
- Screened hybrids using short-range exact exchange can mitigate these issues, but some molecular properties benefit from long-range exact exchange.
Purpose of the Study:
- To benchmark the performance of the HISS functional, which utilizes middle-range exact exchange.
- To investigate the importance of middle-range exact exchange for systems sensitive to asymptotic exchange potentials.
- To apply the HISS functional to the dissociation of homonuclear diatomic cations and the polarizability of linear H2 chains.
Main Methods:
- Development and application of the HISS (Hybridization with Intermediate-range Screening) functional.
- Benchmarking against established methods for simple properties.
- Computational studies on homonuclear diatomic cation dissociation and H2 chain polarizability.
Main Results:
- The HISS functional offers a reconciliation of short-range and long-range exact exchange requirements.
- Performance was evaluated for systems sensitive to the asymptotic exchange potential.
- The study provides insights into the role of middle-range exact exchange in specific chemical systems.
Conclusions:
- The HISS functional presents a novel approach to hybrid functionals in density functional theory.
- Middle-range exact exchange is crucial for accurately describing certain properties, particularly those involving asymptotic behavior.
- This work expands the utility of density functional theory for complex systems.
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