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Extended combination rule for like-atom dipole dispersion coefficients.
Giorgio Visentin1, Inna S Kalinina1, Alexei A Buchachenko1
1CEST, Skolkovo Institute of Science and Technology, Skolkovo Innovation Center, Moscow 121205, Russia.
A new combination rule accurately predicts dipole-dipole dispersion coefficients for atomic interactions, achieving over 99% accuracy in tests. This method aids in calculating interaction properties between different atomic species.
Area of Science:
- Atomic and Molecular Physics
- Quantum Chemistry
- Computational Physics
Background:
- Accurate calculation of interatomic forces is crucial in physics and chemistry.
- Dipole-dipole dispersion coefficients (C6) are key parameters for describing long-range interactions.
- Existing methods for calculating C6 coefficients can be computationally intensive or limited in scope.
Purpose of the Study:
- To develop an extended combination rule for calculating dipole-dipole dispersion coefficients.
- To relate the dispersion coefficients of like target species interactions to those involving partner species.
- To assess the accuracy and applicability of the proposed combination rule.
Main Methods:
- Derivation of the combination rule via uniform discretization of the Casimir-Polder integral.
- Alternative derivation by relating dynamic dipole polarizabilities of target and partner species.
- Solving a system of linear equations requiring knowledge of partner species interaction coefficients.
Main Results:
- The proposed extended combination rule accurately predicts dipole-dipole dispersion coefficients.
- Tests show accuracy better than 1% for Ytterbium (Yb) atom interacting with rare gases and alkaline-earth metals.
- The rule provides a reliable method for calculating C6 coefficients between diverse atomic species.
Conclusions:
- The extended combination rule offers a highly accurate and efficient method for determining dipole-dipole dispersion coefficients.
- This approach simplifies the calculation of interatomic interaction parameters.
- While accurate for dispersion coefficients, the rule does not guarantee accurate dynamic polarizability approximations.
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