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Molecular Physics
An International Journal at the Interface Between Chemistry and Physics
Volume 111, 2013 - Issue 16-17: In Honour of Professor Kutzelnigg
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Invited Article

Single-determinant-based symmetry-adapted perturbation theory without single-exchange approximation

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Pages 2570-2584 | Received 09 Mar 2013, Accepted 09 Jul 2013, Published online: 09 Sep 2013
 

Abstract

It is shown that the exchange-dispersion energy contribution of symmetry-adapted intermolecular perturbation theory (SAPT) can be evaluated without invoking the single-exchange approximation in the case of single-determinant ground-state references. A succinct expression is derived which allows for efficient implementation. Making use of the corresponding exchange-induction contribution, obtained recently, this enables DFT-SAPT calculations, i.e., SAPT based on a density-functional theory description of the monomers, without an expansion in orders of the intermonomer overlap S. The approach is used to test the quality of the S 2 or single-exchange approximation for the systems He2, Ar2, N2–Ne, H2O–Ar, (H2O)2 and LiF, i.e., van der Waals and hydrogen-bridged complexes as well as an ionic molecule. While employing the S 2 approximation for the exchange-dispersion contribution is found to have minor impact on total SAPT interaction energies, its use to evaluate the exchange-induction contribution significantly affects the quality of the repulsive branches of the potential energy curves for the interacting partners. Adding appropriate Hartree–Fock level estimates of higher-order induction plus exchange-induction energies, however, restores good agreement with complete basis set limit coupled-cluster results.

Notes

a2.39, 3.03, 2.70, 2.85, 1.36 and 0.91 Å for He2, Ar2, N2–Ne, H2O–Ar, (H2O)2 and LiF, respectively.

acf. Table IV.

bcf. Table V, best estimates.

1. Note that the coupled-perturbed HF or DFT coefficients required for E (2) ind can be obtained iteratively with N 4 effort, while the N 6 scaling mentioned in Ref. [Citation30] refers to a general matrix inversion approach.

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