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Published on: April 8, 2020
Importance of the correlation contribution for local hybrid functionals: range separation and self-interaction
Alexei V Arbuznikov1, Martin Kaupp
1Institut für Chemie, Technische Universität Berlin, Theoretische Chemie, Sekr. C7, Straße des 17. Juni 135, D-10623 Berlin, Germany. alexey.arbuznikov@tu-berlin.de
Local hybrid functionals show promise for predicting chemical properties. A new correlation functional approach improves accuracy by addressing self-interaction errors in local hybrids.
Area of Science:
- Quantum Chemistry
- Computational Materials Science
- Density Functional Theory
Background:
- Local hybrid functionals, an extension of hybrid functionals, incorporate position-dependent exact-exchange admixture.
- Previous studies utilized local spin density approximation (LSDA) correlation functionals with local hybrids, yielding favorable results for atomization energies.
- The choice of correlation functional significantly impacts the parameterization and performance of local hybrid exchange functionals.
Purpose of the Study:
- To investigate the influence of correlation functionals on local hybrid functional performance.
- To propose a novel ansatz for the correlation part of local hybrids.
- To improve the accuracy of local hybrids for properties sensitive to self-interaction errors.
Main Methods:
- Developing a novel correlation functional based on range-separation of LSDA correlation into short-range (SR) and long-range (LR) parts.
- Implementing partial or full elimination of one-electron self-correlation from the SR part.
- Evaluating the performance of the modified functionals for thermochemistry, reaction barriers, and other properties.
Main Results:
- The novel correlation functional approach allows for a larger exact exchange admixture in local hybrids.
- This leads to improved accuracy for reaction barriers and properties affected by self-interaction errors.
- The range-separation method provides new insights into the decomposition of correlation energy.
Conclusions:
- The proposed correlation functional ansatz enhances the performance of local hybrid functionals.
- Addressing self-interaction errors through modified correlation is crucial for accurate predictions.
- This work offers a refined understanding of correlation energy components in density functional theory.
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