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Published on: April 12, 2019
"Ensemblization" of density functional theory
Tim Gould1, Leeor Kronik2, Stefano Pittalis3
1Qld Micro- and Nanotechnology Centre, Griffith University, Nathan, Qld 4111, Australia.
Ensemble DFT (EDFT) offers an exact framework for electronic structure calculations beyond conventional DFT limitations. This approach handles complex states like degenerate and excited states, paving the way for more accurate computational chemistry.
Area of Science:
- Computational Chemistry
- Quantum Mechanics
- Materials Science
Background:
- Conventional Density Functional Theory (DFT) excels at ground-state electronic structure but struggles with degenerate, mixed, or excited states.
- Existing extensions of DFT often introduce uncontrolled errors and inconsistencies.
- A need exists for a rigorous theoretical framework to address these limitations.
Purpose of the Study:
- Introduce and analyze Ensemble DFT (EDFT) as an in-principle exact theoretical framework.
- Develop a rigorous approach for constructing novel density functionals within the EDFT framework.
- Extend DFT-based methodologies beyond ground-state calculations.
Main Methods:
- Focus on the "ensemblization" of exact and approximate density functionals.
- Develop a rigorous framework for ensemble density functionals.
- Investigate the interplay between symmetry considerations and ensemble properties.
Main Results:
- EDFT provides an exact treatment for electronic states beyond the conventional ground state.
- The "ensemblization" approach leads to novel approximations consistent with the EDFT framework.
- Symmetry and ensemble properties synergize to create practical DFT-based methods for excited and mixed states.
Conclusions:
- EDFT offers a robust and exact alternative to conventional DFT for complex electronic systems.
- The developed methodology extends the applicability of DFT to excited states and other challenging problems.
- This work highlights the necessity of exploring beyond the standard ground-state Kohn-Sham treatment in electronic structure theory.
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