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A post-Hartree-Fock model of intermolecular interactions
1Department of Chemistry, Queen's University Kingston, Ontario, Canada, K7L 3N6.
The Journal of Chemical Physics
|July 30, 2005
Summary
This study introduces a new computational model to accurately predict intermolecular interactions, specifically dispersion forces, which are often missed by standard methods. The model offers improved accuracy for molecular interactions using a novel approach to calculate dispersion coefficients.
Area of Science:
- Computational Chemistry
- Quantum Chemistry
- Molecular Modeling
Background:
- Intermolecular interactions are crucial in chemistry but challenging to model computationally.
- Standard methods like Hartree-Fock and density-functional theory lack accurate physics for dispersion forces.
- Current dispersion corrections, such as pairwise C6R6 terms, rely on empirical coefficients.
Purpose of the Study:
- To develop a post-Hartree-Fock model for accurate calculation of intermolecular interactions.
- To generate C6 dispersion coefficients from the instantaneous dipole moment of the exchange hole.
- To introduce a model with a single, universal empirical parameter for dispersion energy at short interatomic distances.
Main Methods:
- A post-Hartree-Fock approach utilizing occupied orbitals only.
- Generation of C6 dispersion coefficients based on the exchange hole's instantaneous dipole moment.
- Inclusion of one universal empirical parameter to regularize dispersion energy.
Main Results:
- The model was validated on 178 intermolecular pairs for isotropic C6 coefficients.
- Calculations of geometries and binding energies for 20 intermolecular complexes showed excellent agreement.
- The model successfully accounts for dispersion, dipole-induced dipole, dipole-dipole, and hydrogen-bonding interactions.
Conclusions:
- The presented model accurately captures intermolecular interactions, particularly dispersion forces.
- It offers a significant improvement over standard computational chemistry methods.
- The model's reliance on occupied orbitals and a single parameter makes it efficient and broadly applicable.