Validation of dispersion-corrected density functional theory approaches for ionic liquid systems

S Zahn, B Kirchner - The Journal of Physical Chemistry A, 2008 - ACS Publications
The Journal of Physical Chemistry A, 2008ACS Publications
The performance of several general gradient approximation, meta general gradient
approximation, and hybrid functionals is tested against Møller− Plesset perturbation theory
second-order for ionic liquid systems. Additionally, two dispersion-corrected approaches
(addition of van der Waals forces by a 1/r 6 term and employing a dispersion-corrected atom-
center dispersion pseudopotential) were studied. For the 1-butyl-3-methylimidazolium cation
neglecting dispersion results in different trends for structural stabilities. The two applied …
The performance of several general gradient approximation, meta general gradient approximation, and hybrid functionals is tested against Møller−Plesset perturbation theory second-order for ionic liquid systems. Additionally, two dispersion-corrected approaches (addition of van der Waals forces by a 1/r6 term and employing a dispersion-corrected atom-center dispersion pseudopotential) were studied. For the 1-butyl-3-methylimidazolium cation neglecting dispersion results in different trends for structural stabilities. The two applied correction schemes for density functional theory improve the results tremendously. Investigating several 1-butyl-3-methylimidazolium dicianamide ion pairs shows a mean absolute deviation from Møller−Plesset perturbation theory of 35.7 kJ/mol for Hartree−Fock and up to 33.2 kJ/mol for the density functional theory methods. The dispersion-corrected methods reduce the mean absolute deviation to less than 10 kJ/mol. Comparing adducts of the 1-ethyl-3-methylimidazolium dicianamide ion pair with Diels−Alder educts (cyclopentadiene and methylacrylate) shows similar energetic differences as for the ion pairs. Furthermore large deviations in geometries for the intermolecular distances were found for the Hartree−Fock approach (mean absolute deviation: 190 pm) and density functional theory (mean absolute deviation up to 178 pm) while for the dispersion-corrected methods the mean absolute deviation is less than 50 pm.
ACS Publications
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