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Even-handed subsystem selection in projection-based embedding
Matthew Welborn1, Frederick R Manby2, Thomas F Miller1
1Division of Chemistry and Chemical Engineering, California Institute of Technology, Pasadena, California 91125, USA.
This study introduces an even-handed partitioning method for embedding correlated wavefunction methods within density functional theory. This approach ensures consistent subsystems, preventing unphysical artifacts in potential energy surfaces for chemical reactions and catalysts.
Area of Science:
- Computational Chemistry
- Quantum Chemistry
- Materials Science
Background:
- Projection-based embedding integrates correlated wavefunction methods with density functional theory.
- Current partitioning of subsystems relies on localized molecular orbitals, which can change unstably during geometry changes.
- Unstable partitioning leads to artifacts like cusps and discontinuities in potential energy surfaces.
Purpose of the Study:
- To develop a robust and consistent framework for subsystem partitioning in projection-based embedding.
- To address the limitations of existing methods that produce unphysical results during large geometry changes.
- To enable accurate electronic structure calculations for complex chemical systems and reactions.
Main Methods:
- Developed an even-handed framework for localized orbital partitioning.
- Ensured consistent subsystem definitions across a range of molecular geometries.
- Applied the method to model systems, including an SN2 reaction, a cobalt-based CO2 reduction catalyst, and CO binding to copper clusters.
Main Results:
- The even-handed partitioning framework successfully maintained consistent subsystems during geometry variations.
- Eliminated unphysical cusps and discontinuities in the potential energy surface.
- Achieved chemically accurate embedding results even with small embedded regions.
Conclusions:
- The proposed even-handed partitioning strategy provides a stable and accurate method for embedding correlated wavefunction methods in DFT.
- This approach overcomes limitations of previous methods, enabling reliable calculations for challenging chemical systems.
- Facilitates accurate computational studies of chemical reactions, catalysis, and molecular interactions.
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